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    <title>Nguyên lý thống kê kinh tế - EG20</title>
    <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20</link>
    <description>Nguyên lý thống kê kinh tế - EG20 - Đại học mở Hà Nội HOU</description>
    <language>vi</language>
    <item>
      <title>Câu hỏi 624341 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572138542221624341</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p>
<p><img 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alt=""></p>
<p>&nbsp;</p>
<p>Căn cứ vào lượng tăng (giảm) tuyệt đối bình quân về chi phí quảng cáo. Chi phí quảng cáo tháng 6 dự báo sẽ là</p> 75 triệu đồng 73 triệu đồng 76 triệu đồng 74 triệu đồng]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572138542221624341</guid>
    </item>
    <item>
      <title>Câu hỏi 517286 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517286</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Ảnh hưởng của cả giá thành và sản lượng đến chi phí sản xuất cả 3 phân xưởng kỳ báo cáo so với kỳ gốc là:</p>
<p>&nbsp;</p> 19200 -8700 -9000 10500]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517286</guid>
    </item>
    <item>
      <title>Câu hỏi 517287 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517287</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Biết tốc độ phát triển bình quân về chi phí quảng cáo qua các tháng là 108,8%. Vậy chi phí quảng cáo tháng 7 dự báo sẽ là</p> 76,16 triệu đồng 73,15 triệu đồng 82,86 triệu đồng 80,16 triệu đồng]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517287</guid>
    </item>
    <item>
      <title>Câu hỏi 517288 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517288</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số đơn về giá thành kỳ báo cáo so với kỳ gốc của phân xưởng B là (lần):</p>
<p>&nbsp;</p> 1,2 1,12 0,929 0,917]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517288</guid>
    </item>
    <item>
      <title>Câu hỏi 517289 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517289</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Vậy lượng tăng(giảm) tuyệt đối bình quân về chi phí quảng cáo qua các tháng là</p> 5 triệu đồng 6 triệu đồng 3 triệu đồng 4 triệu đồng]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517289</guid>
    </item>
    <item>
      <title>Câu hỏi 517290 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517290</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Vậy tốc độ phát triển bình quân về chi phí quảng cáo qua các tháng là</p> 110,7% 108,8% 125,1% 105,7%]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517290</guid>
    </item>
    <item>
      <title>Câu hỏi 517291 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517291</link>
      <description><![CDATA[<p>Có tài liệu về doanh nghiệp X năm 2020</p>
<p>&nbsp;</p>
<p><img 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" alt=""></p>
<p>&nbsp;</p>
<p>Giá trị gia tăng năm 2020 là:</p>
<p>&nbsp;</p> 8000 trđ 7000 trđ 9000 trđ 15000 trđ]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517291</guid>
    </item>
    <item>
      <title>Câu hỏi 517292 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517292</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATYAAABkCAIAAACD74u2AAAQAElEQVR4Aezdz45VRdcGcF8vwAvoDwlRr4EBEUwY0ExNGAhhwIhEB446MiFxggMMIweQMGKgNAMSp0IiiWAY9B2YiJIOaa/BgfH76RPK3fucPn3+7NOn9mGT9da7alXt2s96qlZV7aoDvv1q+DMwMDBQMQNv/98q/jx79uzYsWN//vnnKl4+wzs/+uij33//vTzw1VdfFX1uRSPfffddeVy26IMyMDDKwNtvreLPJ5988vfff7/33nurePkM77x3797p06f/9/rP7du3Z3j4gKoauXbt2usm/3fp0qUDKg7mgYF/GFhNiP7z5j7878MPPzSVFOkKcmmQ4hVdNTu0s5YM/BeiZV4flCUzMDQ/MHAIA8255r8QZTWpVyJVgamEkxpgDP1yBL2A5KbsC9FmwaAPDAwM1MDAQiH6888/Z8H+7LPPvv76699++41LUkYW+vrJgwcPeNeUy5cvy471lx1F05NQGp/+kTeqJjJR2pTz58/LSkd5+OCDD/A5ap9s0Y9zPDW5zQVL5w9RfDntfPHihaX/zJkzTin39vagcU7LsrW1RV9LcWPEwffff5/v5J133tne3h71FD9KZzoNevr0qZa1Zr4bbXCwYAA5KNrc3EwvsFCkLbFOOI13cfDaPtX/67I7d+5MVfUIK80fojdu3Lh586aAhBYXuKNEjLDYk12nlKfNqOOmS5SxDm5sbCgdWzTWaFSlKYF64cKFsXXecCPm8d8k4Ycffmhmm7rKzew0+v379z/99NNpah5lnflD9NGjR6dOnSpYw51dh/g8fvx4FJsNSsQUVSqvpWK7xVORxlOKZVbKU6kiOyhKNlGy9Ai61CGJZ8bHjx9HZxxkSgZCL+bxj8OQTzcCCZIZpVpLTVlCZ4korXPrN3+IxrFmat6yrrIIV7ORrS92bEsI+/PnzxWtq9ggXb9+nZsPHz7EA5eJ/ZhBYydmOvMtYKNhhcTAr7/+qtQ2WIUvvviCpQj71atXm0OnFA3KQQwUei2DZjccEiNwZ2fHfIdnD+qFJ0+eUFiUEmGcbQujYJZ6VlqbzB+iPHz16tUEf4zI7EMEqnCdUHMNigwIkVkc0eUmaUMnFqFo2oou9Y2gFIFnz56VbYmg9XjLOGQnMNCiV030mjQpBM8opUR8oyol586di0VqYjVEGT118eLFbHbYa5D5Q9Q440wZTCb+pmOxS7lt3rK8dOxtxc3hQfebpw2dsTCNEqWkOXRKTQvv2NAtFQZlAgPYM+Rwa9IcW824VUrKEqqajmAhnrK0NOdTpauV+UOUG5wxRWGE2Mix+DrNbGQvJ4BzxqvO3bt32dG3Wm+7ejt/bZ/4ZQ4iPDX7mqT4SH755Rel6iDBoTexnCpNNQHMrjRSOKHEYgwZMV1BXb92bMrwiVWM8Y4iW+j98ccfGTFpYUC4PtIXSlPNB2dKVSD6QrZymT9EOSYmTTwROovNXrJGIWU0q84aCNcivl5IdLNylC+//DJKSIheSk+ePCkIYzR6ysdC4SpfB2vA0pJcKKxizCvCZKF3MvnmPjuUPCLd3d3VQlO0k5HcNK5WXyhEVwu9p293hmF2N4UT++HaBkRPWZ0StoXXNgfzERE75YMrrDaE6FGTLybN3xELwlG/fpH39f9ZC2+YT9oLh+oN0cxzQ1oVA8Z0VXjWEgySmzJPiOLF5XuzFbqP+G4/vjPP9TfFSX/BH4S87071Aj+QTZknRN0CN5uIPuzZwsOQDgx0y8A8IXoQAmeVBxUtyW49J84AcpjuLY7XWVyE0MeKIhVK/bF1KjHamIBKYOYXVBRGSoSRRJcqIpSWMHa7wWm138oCTPreKUjjBcF5SKYwFmcNoeZeUhEppUVRR82SnVl56635QxRuDugJ0CnEHRQdUAIWixSm1JQldJZORFMuZm3J3GG8fPkybTo0d5PhIiTZ0VRRL35HgcOrV6/yjjj4RSxfgG/uVtxF85c94iYwSjP14L1795xRNY3L09ejU6Yh//jx483rsbHk4/nKlSsLnhvPGaIui40PETL3ryKhX1xyr9VkSpsPHz6U9lqy6JWuFZYtH+PdlNsWx5ipfzRp3zulQ/LNj4tPjnOG6ObmZuvdVsg7r/+uneW0DC/DwiyulFgNZLuSra2t3HFpMIuJTYW3MFq9CR3dUpOiOi1JBbsAE786shRCJ7JSwpJm1dSCphgjGmdZhjx9+nQsV94OjDdSYMDzKAaAFcFvfFDUkdI9QthlpRpZhqxBpxxKvi7AIWJHaSzk4zZ1pEZOHtFZsuoonV7mDNHmCyDwYvuxTw/4u3Y2okpJAqn57CK6XZ827Vq9PWRZalicZj158sQcYR65fv06i7cYo9KmpAILVOgW2Kmjvq2yrMdtE8w7GvGW58+fq2CUq+AVnG1NUppahoRePnq1yS6vsK6CAZ7xFEtSyO1uFMHPQiGg7uzs2IkpZQQeP5RlyJp1yljym8OsySF6C/mGCuZJRo5H1NRZ6ugI+vQyT4jm544mg4sXLxrBq/pVJAD8FGmIyIiUZQSPEiljOtkJKe7Onj174sQJdYwz8Sky6cZ32SiyqyNavEJnKJ1DpnkEDMSmprfDZhIRlrEkNTHjP3pJVcvEAX+M0JamlKIr9iWl+Neyt/S3U6Yhn5vGAE+bgt4W+WbVMjLVtBhIZ5V5QhT7xPukZMFfRc6KuFk/i2exYETkWCWKZUpFDKjpAODu3bsUIh42NjYoTTE1OpfiMklnNEs71A1x/S0ID2pT4JlBrKJjK8DpsGBvb081UM0yY6stydj3TjmU/MnDLOTjFvkWTKsofRGZJ0Rnep+tgokE3Aj/Z3p8QmWzndI0WwarhcUZmgHKLjXVmfBEYPm0Cx6QKJZEFdQUDyqIOqkscZqqca1ZgrSgPjHoZZVGdIY6SxJzBMmLwAseaDmVGKCLUnh84QSDRV41j6jP5RhlDRSOxMgXD5ZGUqfDdD06BfMEdQRvWEVRkzd8ZpilL5SOJd+zJn0jRzvqmHMNMF2jF2SnlKWHqH2aibzIlLCmqSbaSVoWXR5Bq2xSSiSrPaMKpOChlMeVEqWp7EFFSKeQYlTBEs1CKCKWZXkCkhdF4PGiokdJhfiulKiWIuA5GD3Vohdf1FS/c9EsybsCLG9PGrs0MBgDoECllMeVEhVS2VOK+EUhxaiCvmAhlK46xas1GPFebyl6ipKmSCmhpw6QJHqqRfdFmizw6k8pSw/RKXHUU828aLYbi8eJkanUjEicgRlPY6sNxs4ZWLBTOsdzlA0OIdpm21xothu7iVWU6VCqTvvJIb80BjCP8DezU4YQHT+s1uD3D+Md67P1zeyUHoeo7ejotOq0jUw/Dp212LVKm4/I+sQfbbxZZ6a3NB+cQx/raasdXqjWNELIkablCHQYRnmDhEz/drC5I20+IruqTnGyeOgBj604zGoWzADP5HV5sKX0NUQNBeeZPspb/vgcd4DZMk7IOtIYvZPY3d21lb1169aEB71Fl0yo0FXRQZ622ndS0rKgomVZdvYgqJCga/q3V9Upos65w6EHPLbi5S46nvLCtfzohJXS6dNehuiDBw/cl4w9rUHo4md6+cfgt7Ym/TcvzA6i4tDJdfqeGFvTTHyQp2Prt4xT/oi39dR82QlQe90pLld8Bs/HydghOmtTvQxRk1OiiLf2EibvhIplzYkrMSYYZY0baUpVJrFnW9K0q6YpFRS5zpJVqh0KiyKKUimhEB3gWpKyPCmeAuO9cYcL3hidkYDHQlINbMK+s7MTSyrnQdWWIQWqxuHxLq+mg6FHCEiMsgGTUhVI7HhW2rTLakoFRSvpFJjdZAJAAQYMeChZGylFVFDt1atXLNyhS1W2YLC0HlQ6vfQyRG2cLGKcxJRrZTveS5cuydqdkps3b7odycw3+qvI2FPZ7ivMuon2IEJl7VjoxP2+INSaTyA17YdxzU5RTQvEuIGBsiQpntpoeZcwAAAwr+OaZVzW/go8FvYzZ85sb2/fv38fcjgZRx9kXIYUqAhZm04RcvkxBj6bI8HcZwxgGP/b29uKVMCqociCCiRgnoVdaRlCHmScSXoZosVDgXr37l0ztJiMUZihI7o0NFFaIg5ZMkFSsCwtkmm+ZFHsRbKlmp6TPXppukPnuFnDgAg8ser7Zywqlcfal2EEZl07pYwEvIk9Kf7N76de/8eNzKGMo9J8cLR0sqWXISoOzVJxzAA1b718+fKnn37Cl/UEHSk6NFV59Ie4NloWKG0e+rgKL168MCIpS5Kmp61XwOntcGKgVbSc7CGtNqGCBNgadMqxY8d4MdZzq6gFlpsk4Tq22uLGXoaoL/hckaFJWBLB9u6776LDbtAUbiFllPU9YKk0lA1o2SJKif2YjYfvSROhCjaK1iV1WJRqSqopopQx1aKYI7zdVkf95UnxFABe8IVHXic1PoIQSKWQw08BEsLPP/9cSr98+XLrQY8vQwpUtIBE1qBTxB4v0MUpw4BgOMT+9ddfstyM+NrEv15QIYTrLMrHH3+sGmHPg0aOBqeXXoao7dyTJ0+whkFzGDFtW80ohC6N+PJMtrXTS6ntrqaiq9BS8mDLWKp5nf6QnZ7rOWqCF0+9CBKQeESRao0SEa5RUo3+zTffSMm3334rbT3o2c6lQF2zTrF3NSEWpwrDf/zxhwjELfEF5PySQlIB4UT2+++/l5LYKUbOTOT3MkR5aIy6rZp1QvIguktKmVvs69A99+PTP3iQpybmzN/S8i00fbPLqHkQ1EPfVXOnCE6HQNbAlhe+hsouhj5r4LVam5Dta4hyyYCYgxdPCS2pFhYRc+Qij8/0rAnY2X3rEV4UMYxapavKInb9OsXpoC5oUcpS+Ke3SjvK/tNMj0P0H/hvxv8M+tFjrTfD9Sq8PMpfgIw6PIToKCertzh7sH31sR0o9ByPJXto6kEyoZpd+oTSN7woV27S8ICryT8FTbWS+vgqzxZjU9FgM3uoPoTooRQddQUd7DvTWx1H6W/hakN10NG/aqPilnjy1tcRyKwDZfQta2kxtTkG55qUri+c6DqN0xGM04jJ1MnZhJoaNOdOqNAqGkK0RcjqszpYTG5ubj579swW11EhTL52ph8lx48f98gEEcAO2wT/hDpvZhFmkO8uzSEt3RZXFzj5n56NQ8nXoJ4dPX866BVDiB7EzHLsh7UqDk2xzSXOrMxCKOZ1itBSgaKy9ihFVCAu3NnVcVJqKKivQlJGRcTgc4FMGaTJAKJIsbg2lyX2utim4BOrFDyrRinCog4jUQfVKluHVQj5FEVE8LsjpUwjQ4hOw9LR1cl9t72Qe3Bv1eXuRc3rJLvfmzdvUlQw0xtAhgVFqVlfkb7PLteDV69edVtw6dIli4A1Oe1o33DRsrnctR5lkMKAuLK+IbPEDwJlCcKxjWRFjKjG8yj5plGbIA2i1yNnzpyR1UFmQ414StAqJS5s9BHlUBlC9FCKjq5C+kzvEkHlxYYFnUL06L31aAAADBhJREFUtNN/ip4uRjHJYnr27ZTb0Wy0VDAsfM0aSSoQA0tq0EgHGcuAaTF8oloFEWglpBDz3e7uLkVR6tCjjJKvSFcKQveldOKzQpoOoswkQ4jORNdyK4srK5ve9RrDRWrLatqORWp3ytgUw8hhhhmaGDGyHkkFN7eMzpk8GIvUoEkMMxpDLIMUBhCCQFkLoNRFl16IBY2jAaaoST5KPRVxP4x8perEIjVdslCIjtbdlENlCNFDKTrSCrZSBoqJ2Sp65coVUWfNjEV2b2/PLpfYLwldK2frl6IGgUcgNjI0Qoy2DAUrqqxhZOulgvXZykBZf5naQwfdYcniiVu86Y5YhJaIZUQ78nUBsamRYjVSdrlIjkVpusODLPY1PjrA0TtWY8o0MoToNCwdXR3xY/YlpmHLoBfrVFmiSH9TyO3bt6Vk9JeiHiGlZhphyVeWZunGkH2vlumDFAYKaVjCLTvOKQRXIpZCCvkqWAxZiGDO2TtjqckuS5TSS18Ie42wTyNDiE7DUr11bFyzxpqk6QbHKFbnQzZshkUpcmhUhksxDsqsDCD8UPKd6Fp4raKmxbRviRau0adJ94Wobq5EQK8EydwwjsYF3e9FEfpYtLZbqVBKzf1Fn0nRzkz1a6vcLX6EazBCH+us4EyFEsyHkp/6Jd0XooK7EoGvEiRzw1gDF0Z977tTvcAPZFP2hWizoGZ9wDYw8OYw0E2I+trJKu/yF3clW/bfjKsVp3BBGEhBGLSAMTZLWeoX4INZCj/AsXCN3hdJv/hgA5gjhIVOOCVLKLJViSNZwEhhG2xZaec4uwlR510ODIFzFCaVdWdgmzT29EKFoxdX9vAQkPCbn9qcPXs2g8PxiS8EsgyKl+GsUetIljvE8T2njBXuyHJN6TJe2nmb5hRQYXZwinkK8VGng7yr5k65ceOGAQ9tvvMzimTBDnhKV9JNiELjwNrJMqLpEBtAlErE8PXVHmwguTx0x0hxSu4qzChxyGaUE0ZZaf2C8CZIkckdFq65oKNULjrFqXLmdFDLJYR7YPeNeqHyTgESbIdAUke7l/79Z2Kl9+/fZ+lQOgtRmMyFUpEAcWsAsa9QjF0znF6HDYyXL182f4Kzt7eX4FREZKWVSwFsNjQsoDXci5GDLN1K5625xxeENofSVuN6Ry8Ud5TKSusRE4pJH3i0Q2VobWxsUAhd2qF0GaJggW6jMvk/taDaEUs624T9+PHjI371sl9X22w4vb8+K2y1TJ1C1ERTHjS/VDW/F2BNxYiy2rPYC0iXKh2HKLpR7ytiqaDnbjzATpw4kV2KuRlg81+Z+UyKsnO3v8IHORIvdnd3ObhCJNO/OqHoExrmPGWbY5an64W4Q6+wU3xFO3Axv9gLwClijSVQjSs6pUPpMkTxa5kC0cc0HzpE2W1Tp06d8gmqzXyUAmwQIJoY6LKKeiFOJhyDBaqBnk/Q8lEae7WpU64snpZNPQKn8RN3LE16oeZOgQ35MBswghPsfILa1OS7Q1FX0k2I4tS+3BY3sATAo0ePWOJGjCtM8QgMyQxt8jYCZI3mfD8D7LufpMIKoc70asMi+D1lUjejc0qs8o6lckF1Pues+XrEnG78xBLkNXeKRej06dPYRjXwesH8Lgu5rLQTSSPdhKjxYdEnEGvXVx+ddA5X43OIOQ8YUp41PmThjAVOWRL8Mdaf8qIJMm7qi6axZh3hJID1BT0SS82dIiYDtXRB8Jdsh7R3E6IdAhqaGhgYGGgyMIRok41BHxiojoF9IWozXYngqRIkc8NYAxdGfe+7U73AD2RT9oVottc1pCDWAGMRDONcWKS9Kp7tu1O9wA9kU/aFaLNg0AcGBgZqYKCbEHW5kk2Ro3Neue9Kll22EnHtBhVs8OSWKGhlc2KulCLbC+EIwIQSwNyR5Vqylaeohpbol0A1WmRJXCgVKKlQQ5oLvAIJ+QAzFmyyhC/FsqDSTYjmfHxzc/P69esAOZK+efOmnRm7bA1i+KIVJNjQ50aU7goRxeCdO3fuxb9/ynBhrFxQ/S/kFxRQDWvucIprPGWpXG7durW9vQ3w48ePA/jVq1eyJJcudXaKmy335+EWbOQD7JoU/4yGWf4GzJUrV2Q7kW5CNFDAhZVu3Of3IvQaBH2YdXMVMPlREf3ChQvuxxFtFnQjShhlpb2Qvb09OIGXikzuUAyO/MyIXrmU3/1hHu3N3y3I8oud8EJWOpcs8aHyryia9+/evetNhlmWJfOLlYBlcekyRIFDqPh8+vQpfXFwXbWAPv1t+yHV5sv+/00XXphcTp8+bShk6jE4kM9OOCitXNzyX7t2TadYRQPVcmRdZZE1+xR3kpXWJqaY/KPEgNnRmEcywGSJTYF0cekyRKHZ2toyF2KfXo+gzwpvBGDQDFIPsEWQbGxs+JrgWn89gt+m0Y4XDwlIyxFjfz3iSOfScYgiGumdo1y8wazqvtbMfCfW4m+6+Gz2zWbeMSfix+xjFqfEQUrlAr+ducUf7OaeMJ9IJiD2uKCObPSqUksotkEC1bA3+EGVJSzHjh2jLC4dh+jigJbRQusvVRgEdolelI/SMItTYqDLKqpfHj16BDCcBgfF7JNP0PJRqqhmgdm3HIQIb+4J83cDGA13dUi1nXLy5EnfUFzgSP5pf1Az3QCfVUHpgtJliGLTh4Stl3RBWJMen73MxttSA5X1E3HECJA1mu2stCdiDXSipmwvxIYQYF4YHNyxohousmJVtn4XfHqkUwwbveBID3hy5syZgK+zUwShEY55IPGMfJj5gn8W48cBAQvwsp1IlyEKsX1XpBNwHTYSVOFRs6hkyUGLrKCVJVyQ7YXwBWBCCWAzdzMbY7Vp4Ty9wAvgiXAN5lKhqk4JyXAGZGAzJguqIgJ8LIunXYbo4miGFgYGBgZaDOwLUQt0JQJlJUjmhrEGLoz63neneoEfyKbsC1ELdCUCYiVI5oaxBi785/trre9O9QI/kE3ZF6LNgkEfGBgYqIGBLkO0tS+q5wLamWGwuYsL6Tk/PH/+fLKlAiWW+lP0xqmc8gPMHRau0WuW4CywdQrYpGB2airLwVh4JOupZFebBlsZJwHfxAYqKd4tjrazEAXaNUA2RO4ht7e3y9Hc4igXbOHW/l9so891C6juJzIOzvXtZ/TYdtDPBRcAV65cwY9xzB0WrillqVYc4W5ubgaevnDLArYxY7gzSm/cuMHCQVkVeCTLu3QW4wrF4W1uXGCALeAd5NJZxGq9P6OH0gE0lLAaIvXEJ0gkvwKhwJlfLNAv9PZn9Ht7e6YVLnDHvI5z45g7LCI2v2Gg1y8uJzJUtra2DBuAHz9+HIsrRzHZ6iwV6pGNjY1AhZwjgAngKHpHp7DML6+f7GwVfd3gW65uTZMlW4PiFrT5i+2Xa/Ez+jt37jS5NTiEaywcjNKvtOAvsE2sfCm/pONjKapBAVgc2tZS4BGopktKpPmTqVjmSzsO0Sz080FZ6lM24fYndrxLfcuRNW6qtjM0OMijR49M50f26iW9SNeYSZfU+PKa1RE24YLTgr+kt3QZolCaToBeEta5m/V5YxNoDkalae/EWvyM3oA2OHzz+65Du/mbdyiy8nCQ0iPRKT7qWoCtn8ePH+dLliN7ez626lSS9dmMdr1gjAWSviiLfyxzp52FKEyAGjeB4vQC79FXnsK2s7MDBhL193r8jJ47GL548WI+K5ym5BO0fJSq0AvhhfMhH3UU4ivOXA95PkpbncVeofhghhMwkwgXKGK1q7WqsxDFrNNF+66Ib7+uIHJ4QTF3GMqAiVVDATCxKms0y2r83r17tsGkTDGMnUuHDXIEfidDFtI066yuLz+j9zVkc+7MgheikSIbd3SNLkhniVuusbQ6i3GFIgiNc0MFBusQ2IQOpxR47rAYUbKdSGchatowXJrSCb5OGkFfgGXB0SYqWUq2VDAalNYvcMKP8yZUWUax2jRWqKMdTsILUyQlAn/QJqso2VZnxbiqFMjAAwDV0SmyhEexGFGynUhnIdoJmqGRgYGBgRYD+0LUAl2JQFkJkrlhrIELo7733ale4AeyKf+FaBboIR0YWCcGeurL+BBtWgd9YGBgoBIG/ltFKwE0wBgYGBhoMjCEaJONQR8YqI6B/wcAAP//5TXP6QAAAAZJREFUAwBJpwHZal1sDQAAAABJRU5ErkJggg==" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số đơn về giá bán sản phẩm Z Tháng 4 so với Tháng 3 là (lần):</p> 1,444 0,982 1,25 1,143]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517292</guid>
    </item>
    <item>
      <title>Câu hỏi 517293 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572117715122517293</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào phản ánh chi phí trung gian của doanh nghiệp:</p> Lãi trả tiền vay ngân hàng Chi phí quảng cáo Thưởng phát minh sáng kiến Chi phí văn phòng phẩm]]></description>
      <pubDate>Sun, 01 March 2026 13:49:33 GMT</pubDate>
      <guid>8572117715122517293</guid>
    </item>
    <item>
      <title>Câu hỏi 847772 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572122411702847772</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào nằm trong thu nhập lần đầu của doanh nghiệp:</p> Chi phí văn phòng phẩm Thuế tài nguyên Chi phí nhiên liệu Thưởng phát minh sáng kiến]]></description>
      <pubDate>Fri, 27 February 2026 03:21:55 GMT</pubDate>
      <guid>8572122411702847772</guid>
    </item>
    <item>
      <title>Câu hỏi 847773 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572122411702847773</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào nằm trong thu nhập lần đầu của doanh nghiệp:</p> Chi phí nhiên liệu Ủng hộ đồng bào lũ lụt Lãi trả tiền vay ngân hàng Tiền lương]]></description>
      <pubDate>Fri, 27 February 2026 03:21:55 GMT</pubDate>
      <guid>8572122411702847773</guid>
    </item>
    <item>
      <title>Câu hỏi 573135 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190820573135</link>
      <description><![CDATA[<p>Có tài liệu về doanh nghiệp X năm 2020</p><p><img src="/file/1464194/26347540-40400851.png" alt="" width="264px" height="123px"></p><p>Thu nhập lần đầu của doanh nghiệp năm 2020 là:</p> 5500 trđ 8000 trđ 7000 trđ 7400 trđ]]></description>
      <pubDate>Mon, 16 February 2026 02:37:54 GMT</pubDate>
      <guid>8572155190820573135</guid>
    </item>
    <item>
      <title>Câu hỏi 403798 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572131942112403798</link>
      <description><![CDATA[<p>Theo phương pháp phân phối, chỉ tiêu giá trị gia tăng (VA) được tính theo công thức:</p> VA = IC + V + M VA = C + V + M VA =  V + M VA = C1 + V + M]]></description>
      <pubDate>Mon, 16 February 2026 02:37:54 GMT</pubDate>
      <guid>8572131942112403798</guid>
    </item>
    <item>
      <title>Câu hỏi 259481 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259481</link>
      <description><![CDATA[<p>Có tài liệu về  thu nhập(X) và chi tiêu(Y) của 5 người: (Đơn vị: triệu đồng)</p><p>Cho các giá trị :</p><p><img src="/file/1464196/27080503-64584228.png" alt="" width="388px" height="29px"></p><p>Độ lệch chuẩn của thu nhập là: 2,6077, Độ lệch chuẩn của chi tiêu là: 1,4142</p><p>Hệ số tương quan là:</p> 0,956 0,976 0,891 - 0,894]]></description>
      <pubDate>Mon, 16 February 2026 02:36:16 GMT</pubDate>
      <guid>8572162189110259481</guid>
    </item>
    <item>
      <title>Câu hỏi 259395 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259395</link>
      <description><![CDATA[<p>Có tài liệu về  thu nhập(X) và chi tiêu(Y) của 5 người: (Đơn vị: triệu đồng)</p><p>Cho các giá trị :</p><p><img src="/file/1464196/27080502-7176025.png" alt="" width="390px" height="25px"></p><p>Độ lệch chuẩn của thu nhập là:</p> 2,6077 2,0314 2,7612 1,2133]]></description>
      <pubDate>Mon, 16 February 2026 02:36:16 GMT</pubDate>
      <guid>8572162113470259395</guid>
    </item>
    <item>
      <title>Câu hỏi 279479 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016502279479</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa thu nhập (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng  . Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mo>=</mml:mo><mml:mn>0,658</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>1,29</mml:mn></mml:math></p> Ngoài số thu nhập, tất cả các yếu tố khác ảnh hưởng đến chi tiêu là 1,29 đơn vị Ngoài số thu nhập, tất cả các yếu tố khác ảnh hưởng đến chi tiêu là 0,658 đơn vị Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu tăng thêm 1,29 đơn vị Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu giảm đi 1,29 đơn vị]]></description>
      <pubDate>Mon, 16 February 2026 02:36:16 GMT</pubDate>
      <guid>8572155016502279479</guid>
    </item>
    <item>
      <title>Câu hỏi 833320 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155293740833320</link>
      <description><![CDATA[<p>Tốc độ tăng trưởng giá trị sản xuất định gốc được tính bằng cách lấy:</p> Giá trị sản xuất năm trước trừ (-) Giá trị sản xuất năm sau, rồi trừ giá trị sản xuất năm sau Giá trị sản xuất hàng năm (-) Giá trị sản xuất năm đầu tiên, rồi trừ giá trị sản xuất năm đầu tiên Giá trị sản xuất năm sau (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm trước, rồi chia cho giá trị sản xuất năm trước Giá trị sản xuất hàng năm (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm đầu tiên, rồi chia cho giá trị sản xuất năm đầu tiên]]></description>
      <pubDate>Mon, 16 February 2026 02:35:15 GMT</pubDate>
      <guid>8572155293740833320</guid>
    </item>
    <item>
      <title>Câu hỏi 624340 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572138542221624340</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Vậy giá trị tuyệt đối của 1% tăng(giảm) chi phí quảng cáo tháng 4 so với tháng 3 là</p> 0,56 triệu đồng 110,7% 6 triệu đồng 10,7%]]></description>
      <pubDate>Sun, 08 February 2026 11:17:43 GMT</pubDate>
      <guid>8572138542221624340</guid>
    </item>
    <item>
      <title>Câu hỏi 624342 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572138542231624342</link>
      <description><![CDATA[<p>Có tài liệu về năng xuất lao động tại doanh nghiệp X</p>
<p>Năng xuất lao động trung bình toàn doanh nghiệp X là:</p>
<p>&nbsp;</p>
<p><img 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" alt=""></p>
<p>&nbsp;</p>
<p>&nbsp;</p> 35,2561 36,3412 27,7711 31,5405]]></description>
      <pubDate>Sun, 08 February 2026 11:17:43 GMT</pubDate>
      <guid>8572138542231624342</guid>
    </item>
    <item>
      <title>Câu hỏi 292355 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572142941003292355</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347493-11757032.png" alt="" width="313px" height="109px"></p><p>Chỉ số đơn về giá thành kỳ báo cáo so với kỳ gốc của phân xưởng C là (lần):</p> 1,12 1,2 0,929 0,8]]></description>
      <pubDate>Fri, 06 February 2026 08:36:03 GMT</pubDate>
      <guid>8572142941003292355</guid>
    </item>
    <item>
      <title>Câu hỏi 949029 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572140367220949029</link>
      <description><![CDATA[<p>Theo phương pháp phân phối, chỉ tiêu giá trị gia tăng thuần (NVA) được tính theo công thức:</p> NVA = IC + V+ M NVA = V+ M NVA = C1 + V+ M NVA = C1 + IC + V+ M]]></description>
      <pubDate>Fri, 06 February 2026 08:36:03 GMT</pubDate>
      <guid>8572140367220949029</guid>
    </item>
    <item>
      <title>Câu hỏi 573143 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573143</link>
      <description><![CDATA[<p>Chỉ số chung(tổng hợp) về giá cả (Ip) theo Paasche được tính:</p> Ip = p1 : p0 <img src="/file/1464194/17269631-29808687.png" alt="" width="107px" height="23px"> Ip =  p1q1 : p0q1 Ip =  p1q0 :  p0q0]]></description>
      <pubDate>Thu, 05 February 2026 02:02:45 GMT</pubDate>
      <guid>8572155190850573143</guid>
    </item>
    <item>
      <title>Câu hỏi 259324 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259324</link>
      <description><![CDATA[<p>Doanh nghiệp có doanh thu năm 2019 là 20 tỷ đồng, doanh thu năm 2020 là 24 tỷ đồng. Vậy tốc độ tăng trưởng doanh thu năm 2020 so với 2019 là</p> 120% 4 tỷ đồng 0,2 tỷ 20%]]></description>
      <pubDate>Thu, 05 February 2026 01:47:32 GMT</pubDate>
      <guid>8572161977510259324</guid>
    </item>
    <item>
      <title>Câu hỏi 573168 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573168</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p>      <img src="/file/1464194/26347509-10220671.png" alt="" width="312px" height="100px"></p><p>Chỉ số tổng hợp về giá bán theo Paasche Tháng 4 so với Tháng 3 là (lần):</p> 0,986 1,325 1,502 1,316]]></description>
      <pubDate>Tue, 03 February 2026 09:06:25 GMT</pubDate>
      <guid>8572155190930573168</guid>
    </item>
    <item>
      <title>Câu hỏi 259496 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162195900259496</link>
      <description><![CDATA[<p>Có tài liệu về năng xuất lao động tại doanh nghiệp X</p><p>Năng xuất lao động trung bình toàn doanh nghiệp X là:</p><p><img src="/file/1464196/27080406-6423738.png" alt="" width="275px" height="147px"></p> 27,7711 35,2561 31,5405 36,3412]]></description>
      <pubDate>Tue, 03 February 2026 04:36:39 GMT</pubDate>
      <guid>8572162195900259496</guid>
    </item>
    <item>
      <title>Câu hỏi 259401 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259401</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080461-10201181.png" alt="" width="307px" height="82px"></p><p>Vậy giá trị tuyệt đối của 1% tăng(giảm) chi phí quảng cáo tháng 4 so với tháng 3 là </p> 10,7% 6 triệu đồng 0,56 triệu đồng 110,7%]]></description>
      <pubDate>Tue, 03 February 2026 04:08:53 GMT</pubDate>
      <guid>8572162113470259401</guid>
    </item>
    <item>
      <title>Câu hỏi 833345 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833345</link>
      <description><![CDATA[<p>Doanh nghiệp có doanh thu năm 2019 là 20 tỷ đồng, doanh thu năm 2020 là 24 tỷ đồng. Vậy tốc độ phát triển doanh thu năm 2020 so với 2019 là</p> 120% 20% 0,2 tỷ 4 tỷ đồng]]></description>
      <pubDate>Tue, 03 February 2026 04:08:53 GMT</pubDate>
      <guid>8572155716740833345</guid>
    </item>
    <item>
      <title>Câu hỏi 765878 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765878</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p>&nbsp;</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>Chỉ số đơn về sản lượng kỳ báo cáo so với kỳ gốc của phân xưởng C là (lần):</p> 1,122 1,311 0,929 1,267]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765878</guid>
    </item>
    <item>
      <title>Câu hỏi 765879 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765879</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số đơn về sản lượng sản phẩm Z Tháng 4 so với Tháng 3 là (lần):</p> 1,24 1,417 0,982 1,50]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765879</guid>
    </item>
    <item>
      <title>Câu hỏi 765880 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765880</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATYAAABkCAIAAACD74u2AAAQAElEQVR4Aezdz45VRdcGcF8vwAvoDwlRr4EBEUwY0ExNGAhhwIhEB446MiFxggMMIweQMGKgNAMSp0IiiWAY9B2YiJIOaa/BgfH76RPK3fucPn3+7NOn9mGT9da7alXt2s96qlZV7aoDvv1q+DMwMDBQMQNv/98q/jx79uzYsWN//vnnKl4+wzs/+uij33//vTzw1VdfFX1uRSPfffddeVy26IMyMDDKwNtvreLPJ5988vfff7/33nurePkM77x3797p06f/9/rP7du3Z3j4gKoauXbt2usm/3fp0qUDKg7mgYF/GFhNiP7z5j7878MPPzSVFOkKcmmQ4hVdNTu0s5YM/BeiZV4flCUzMDQ/MHAIA8255r8QZTWpVyJVgamEkxpgDP1yBL2A5KbsC9FmwaAPDAwM1MDAQiH6888/Z8H+7LPPvv76699++41LUkYW+vrJgwcPeNeUy5cvy471lx1F05NQGp/+kTeqJjJR2pTz58/LSkd5+OCDD/A5ap9s0Y9zPDW5zQVL5w9RfDntfPHihaX/zJkzTin39vagcU7LsrW1RV9LcWPEwffff5/v5J133tne3h71FD9KZzoNevr0qZa1Zr4bbXCwYAA5KNrc3EwvsFCkLbFOOI13cfDaPtX/67I7d+5MVfUIK80fojdu3Lh586aAhBYXuKNEjLDYk12nlKfNqOOmS5SxDm5sbCgdWzTWaFSlKYF64cKFsXXecCPm8d8k4Ycffmhmm7rKzew0+v379z/99NNpah5lnflD9NGjR6dOnSpYw51dh/g8fvx4FJsNSsQUVSqvpWK7xVORxlOKZVbKU6kiOyhKNlGy9Ai61CGJZ8bHjx9HZxxkSgZCL+bxj8OQTzcCCZIZpVpLTVlCZ4korXPrN3+IxrFmat6yrrIIV7ORrS92bEsI+/PnzxWtq9ggXb9+nZsPHz7EA5eJ/ZhBYydmOvMtYKNhhcTAr7/+qtQ2WIUvvviCpQj71atXm0OnFA3KQQwUei2DZjccEiNwZ2fHfIdnD+qFJ0+eUFiUEmGcbQujYJZ6VlqbzB+iPHz16tUEf4zI7EMEqnCdUHMNigwIkVkc0eUmaUMnFqFo2oou9Y2gFIFnz56VbYmg9XjLOGQnMNCiV030mjQpBM8opUR8oyol586di0VqYjVEGT118eLFbHbYa5D5Q9Q440wZTCb+pmOxS7lt3rK8dOxtxc3hQfebpw2dsTCNEqWkOXRKTQvv2NAtFQZlAgPYM+Rwa9IcW824VUrKEqqajmAhnrK0NOdTpauV+UOUG5wxRWGE2Mix+DrNbGQvJ4BzxqvO3bt32dG3Wm+7ejt/bZ/4ZQ4iPDX7mqT4SH755Rel6iDBoTexnCpNNQHMrjRSOKHEYgwZMV1BXb92bMrwiVWM8Y4iW+j98ccfGTFpYUC4PtIXSlPNB2dKVSD6QrZymT9EOSYmTTwROovNXrJGIWU0q84aCNcivl5IdLNylC+//DJKSIheSk+ePCkIYzR6ysdC4SpfB2vA0pJcKKxizCvCZKF3MvnmPjuUPCLd3d3VQlO0k5HcNK5WXyhEVwu9p293hmF2N4UT++HaBkRPWZ0StoXXNgfzERE75YMrrDaE6FGTLybN3xELwlG/fpH39f9ZC2+YT9oLh+oN0cxzQ1oVA8Z0VXjWEgySmzJPiOLF5XuzFbqP+G4/vjPP9TfFSX/BH4S87071Aj+QTZknRN0CN5uIPuzZwsOQDgx0y8A8IXoQAmeVBxUtyW49J84AcpjuLY7XWVyE0MeKIhVK/bF1KjHamIBKYOYXVBRGSoSRRJcqIpSWMHa7wWm138oCTPreKUjjBcF5SKYwFmcNoeZeUhEppUVRR82SnVl56635QxRuDugJ0CnEHRQdUAIWixSm1JQldJZORFMuZm3J3GG8fPkybTo0d5PhIiTZ0VRRL35HgcOrV6/yjjj4RSxfgG/uVtxF85c94iYwSjP14L1795xRNY3L09ejU6Yh//jx483rsbHk4/nKlSsLnhvPGaIui40PETL3ryKhX1xyr9VkSpsPHz6U9lqy6JWuFZYtH+PdlNsWx5ipfzRp3zulQ/LNj4tPjnOG6ObmZuvdVsg7r/+uneW0DC/DwiyulFgNZLuSra2t3HFpMIuJTYW3MFq9CR3dUpOiOi1JBbsAE786shRCJ7JSwpJm1dSCphgjGmdZhjx9+nQsV94OjDdSYMDzKAaAFcFvfFDUkdI9QthlpRpZhqxBpxxKvi7AIWJHaSzk4zZ1pEZOHtFZsuoonV7mDNHmCyDwYvuxTw/4u3Y2okpJAqn57CK6XZ827Vq9PWRZalicZj158sQcYR65fv06i7cYo9KmpAILVOgW2Kmjvq2yrMdtE8w7GvGW58+fq2CUq+AVnG1NUppahoRePnq1yS6vsK6CAZ7xFEtSyO1uFMHPQiGg7uzs2IkpZQQeP5RlyJp1yljym8OsySF6C/mGCuZJRo5H1NRZ6ugI+vQyT4jm544mg4sXLxrBq/pVJAD8FGmIyIiUZQSPEiljOtkJKe7Onj174sQJdYwz8Sky6cZ32SiyqyNavEJnKJ1DpnkEDMSmprfDZhIRlrEkNTHjP3pJVcvEAX+M0JamlKIr9iWl+Neyt/S3U6Yhn5vGAE+bgt4W+WbVMjLVtBhIZ5V5QhT7xPukZMFfRc6KuFk/i2exYETkWCWKZUpFDKjpAODu3bsUIh42NjYoTTE1OpfiMklnNEs71A1x/S0ID2pT4JlBrKJjK8DpsGBvb081UM0yY6stydj3TjmU/MnDLOTjFvkWTKsofRGZJ0Rnep+tgokE3Aj/Z3p8QmWzndI0WwarhcUZmgHKLjXVmfBEYPm0Cx6QKJZEFdQUDyqIOqkscZqqca1ZgrSgPjHoZZVGdIY6SxJzBMmLwAseaDmVGKCLUnh84QSDRV41j6jP5RhlDRSOxMgXD5ZGUqfDdD06BfMEdQRvWEVRkzd8ZpilL5SOJd+zJn0jRzvqmHMNMF2jF2SnlKWHqH2aibzIlLCmqSbaSVoWXR5Bq2xSSiSrPaMKpOChlMeVEqWp7EFFSKeQYlTBEs1CKCKWZXkCkhdF4PGiokdJhfiulKiWIuA5GD3Vohdf1FS/c9EsybsCLG9PGrs0MBgDoECllMeVEhVS2VOK+EUhxaiCvmAhlK46xas1GPFebyl6ipKmSCmhpw6QJHqqRfdFmizw6k8pSw/RKXHUU828aLYbi8eJkanUjEicgRlPY6sNxs4ZWLBTOsdzlA0OIdpm21xothu7iVWU6VCqTvvJIb80BjCP8DezU4YQHT+s1uD3D+Md67P1zeyUHoeo7ejotOq0jUw/Dp212LVKm4/I+sQfbbxZZ6a3NB+cQx/raasdXqjWNELIkablCHQYRnmDhEz/drC5I20+IruqTnGyeOgBj604zGoWzADP5HV5sKX0NUQNBeeZPspb/vgcd4DZMk7IOtIYvZPY3d21lb1169aEB71Fl0yo0FXRQZ622ndS0rKgomVZdvYgqJCga/q3V9Upos65w6EHPLbi5S46nvLCtfzohJXS6dNehuiDBw/cl4w9rUHo4md6+cfgt7Ym/TcvzA6i4tDJdfqeGFvTTHyQp2Prt4xT/oi39dR82QlQe90pLld8Bs/HydghOmtTvQxRk1OiiLf2EibvhIplzYkrMSYYZY0baUpVJrFnW9K0q6YpFRS5zpJVqh0KiyKKUimhEB3gWpKyPCmeAuO9cYcL3hidkYDHQlINbMK+s7MTSyrnQdWWIQWqxuHxLq+mg6FHCEiMsgGTUhVI7HhW2rTLakoFRSvpFJjdZAJAAQYMeChZGylFVFDt1atXLNyhS1W2YLC0HlQ6vfQyRG2cLGKcxJRrZTveS5cuydqdkps3b7odycw3+qvI2FPZ7ivMuon2IEJl7VjoxP2+INSaTyA17YdxzU5RTQvEuIGBsiQpntpoeZcwAAAwr+OaZVzW/go8FvYzZ85sb2/fv38fcjgZRx9kXIYUqAhZm04RcvkxBj6bI8HcZwxgGP/b29uKVMCqociCCiRgnoVdaRlCHmScSXoZosVDgXr37l0ztJiMUZihI7o0NFFaIg5ZMkFSsCwtkmm+ZFHsRbKlmp6TPXppukPnuFnDgAg8ser7Zywqlcfal2EEZl07pYwEvIk9Kf7N76de/8eNzKGMo9J8cLR0sqWXISoOzVJxzAA1b718+fKnn37Cl/UEHSk6NFV59Ie4NloWKG0e+rgKL168MCIpS5Kmp61XwOntcGKgVbSc7CGtNqGCBNgadMqxY8d4MdZzq6gFlpsk4Tq22uLGXoaoL/hckaFJWBLB9u6776LDbtAUbiFllPU9YKk0lA1o2SJKif2YjYfvSROhCjaK1iV1WJRqSqopopQx1aKYI7zdVkf95UnxFABe8IVHXic1PoIQSKWQw08BEsLPP/9cSr98+XLrQY8vQwpUtIBE1qBTxB4v0MUpw4BgOMT+9ddfstyM+NrEv15QIYTrLMrHH3+sGmHPg0aOBqeXXoao7dyTJ0+whkFzGDFtW80ohC6N+PJMtrXTS6ntrqaiq9BS8mDLWKp5nf6QnZ7rOWqCF0+9CBKQeESRao0SEa5RUo3+zTffSMm3334rbT3o2c6lQF2zTrF3NSEWpwrDf/zxhwjELfEF5PySQlIB4UT2+++/l5LYKUbOTOT3MkR5aIy6rZp1QvIguktKmVvs69A99+PTP3iQpybmzN/S8i00fbPLqHkQ1EPfVXOnCE6HQNbAlhe+hsouhj5r4LVam5Dta4hyyYCYgxdPCS2pFhYRc+Qij8/0rAnY2X3rEV4UMYxapavKInb9OsXpoC5oUcpS+Ke3SjvK/tNMj0P0H/hvxv8M+tFjrTfD9Sq8PMpfgIw6PIToKCertzh7sH31sR0o9ByPJXto6kEyoZpd+oTSN7woV27S8ICryT8FTbWS+vgqzxZjU9FgM3uoPoTooRQddQUd7DvTWx1H6W/hakN10NG/aqPilnjy1tcRyKwDZfQta2kxtTkG55qUri+c6DqN0xGM04jJ1MnZhJoaNOdOqNAqGkK0RcjqszpYTG5ubj579swW11EhTL52ph8lx48f98gEEcAO2wT/hDpvZhFmkO8uzSEt3RZXFzj5n56NQ8nXoJ4dPX866BVDiB7EzHLsh7UqDk2xzSXOrMxCKOZ1itBSgaKy9ihFVCAu3NnVcVJqKKivQlJGRcTgc4FMGaTJAKJIsbg2lyX2utim4BOrFDyrRinCog4jUQfVKluHVQj5FEVE8LsjpUwjQ4hOw9LR1cl9t72Qe3Bv1eXuRc3rJLvfmzdvUlQw0xtAhgVFqVlfkb7PLteDV69edVtw6dIli4A1Oe1o33DRsrnctR5lkMKAuLK+IbPEDwJlCcKxjWRFjKjG8yj5plGbIA2i1yNnzpyR1UFmQ414StAqJS5s9BHlUBlC9FCKjq5C+kzvEkHlxYYFnUL06L31aAAADBhJREFUtNN/ip4uRjHJYnr27ZTb0Wy0VDAsfM0aSSoQA0tq0EgHGcuAaTF8oloFEWglpBDz3e7uLkVR6tCjjJKvSFcKQveldOKzQpoOoswkQ4jORNdyK4srK5ve9RrDRWrLatqORWp3ytgUw8hhhhmaGDGyHkkFN7eMzpk8GIvUoEkMMxpDLIMUBhCCQFkLoNRFl16IBY2jAaaoST5KPRVxP4x8perEIjVdslCIjtbdlENlCNFDKTrSCrZSBoqJ2Sp65coVUWfNjEV2b2/PLpfYLwldK2frl6IGgUcgNjI0Qoy2DAUrqqxhZOulgvXZykBZf5naQwfdYcniiVu86Y5YhJaIZUQ78nUBsamRYjVSdrlIjkVpusODLPY1PjrA0TtWY8o0MoToNCwdXR3xY/YlpmHLoBfrVFmiSH9TyO3bt6Vk9JeiHiGlZhphyVeWZunGkH2vlumDFAYKaVjCLTvOKQRXIpZCCvkqWAxZiGDO2TtjqckuS5TSS18Ie42wTyNDiE7DUr11bFyzxpqk6QbHKFbnQzZshkUpcmhUhksxDsqsDCD8UPKd6Fp4raKmxbRviRau0adJ94Wobq5EQK8EydwwjsYF3e9FEfpYtLZbqVBKzf1Fn0nRzkz1a6vcLX6EazBCH+us4EyFEsyHkp/6Jd0XooK7EoGvEiRzw1gDF0Z977tTvcAPZFP2hWizoGZ9wDYw8OYw0E2I+trJKu/yF3clW/bfjKsVp3BBGEhBGLSAMTZLWeoX4INZCj/AsXCN3hdJv/hgA5gjhIVOOCVLKLJViSNZwEhhG2xZaec4uwlR510ODIFzFCaVdWdgmzT29EKFoxdX9vAQkPCbn9qcPXs2g8PxiS8EsgyKl+GsUetIljvE8T2njBXuyHJN6TJe2nmb5hRQYXZwinkK8VGng7yr5k65ceOGAQ9tvvMzimTBDnhKV9JNiELjwNrJMqLpEBtAlErE8PXVHmwguTx0x0hxSu4qzChxyGaUE0ZZaf2C8CZIkckdFq65oKNULjrFqXLmdFDLJYR7YPeNeqHyTgESbIdAUke7l/79Z2Kl9+/fZ+lQOgtRmMyFUpEAcWsAsa9QjF0znF6HDYyXL182f4Kzt7eX4FREZKWVSwFsNjQsoDXci5GDLN1K5625xxeENofSVuN6Ry8Ud5TKSusRE4pJH3i0Q2VobWxsUAhd2qF0GaJggW6jMvk/taDaEUs624T9+PHjI371sl9X22w4vb8+K2y1TJ1C1ERTHjS/VDW/F2BNxYiy2rPYC0iXKh2HKLpR7ytiqaDnbjzATpw4kV2KuRlg81+Z+UyKsnO3v8IHORIvdnd3ObhCJNO/OqHoExrmPGWbY5an64W4Q6+wU3xFO3Axv9gLwClijSVQjSs6pUPpMkTxa5kC0cc0HzpE2W1Tp06d8gmqzXyUAmwQIJoY6LKKeiFOJhyDBaqBnk/Q8lEae7WpU64snpZNPQKn8RN3LE16oeZOgQ35MBswghPsfILa1OS7Q1FX0k2I4tS+3BY3sATAo0ePWOJGjCtM8QgMyQxt8jYCZI3mfD8D7LufpMIKoc70asMi+D1lUjejc0qs8o6lckF1Pues+XrEnG78xBLkNXeKRej06dPYRjXwesH8Lgu5rLQTSSPdhKjxYdEnEGvXVx+ddA5X43OIOQ8YUp41PmThjAVOWRL8Mdaf8qIJMm7qi6axZh3hJID1BT0SS82dIiYDtXRB8Jdsh7R3E6IdAhqaGhgYGGgyMIRok41BHxiojoF9IWozXYngqRIkc8NYAxdGfe+7U73AD2RT9oVottc1pCDWAGMRDONcWKS9Kp7tu1O9wA9kU/aFaLNg0AcGBgZqYKCbEHW5kk2Ro3Neue9Kll22EnHtBhVs8OSWKGhlc2KulCLbC+EIwIQSwNyR5Vqylaeohpbol0A1WmRJXCgVKKlQQ5oLvAIJ+QAzFmyyhC/FsqDSTYjmfHxzc/P69esAOZK+efOmnRm7bA1i+KIVJNjQ50aU7goRxeCdO3fuxb9/ynBhrFxQ/S/kFxRQDWvucIprPGWpXG7durW9vQ3w48ePA/jVq1eyJJcudXaKmy335+EWbOQD7JoU/4yGWf4GzJUrV2Q7kW5CNFDAhZVu3Of3IvQaBH2YdXMVMPlREf3ChQvuxxFtFnQjShhlpb2Qvb09OIGXikzuUAyO/MyIXrmU3/1hHu3N3y3I8oud8EJWOpcs8aHyryia9+/evetNhlmWJfOLlYBlcekyRIFDqPh8+vQpfXFwXbWAPv1t+yHV5sv+/00XXphcTp8+bShk6jE4kM9OOCitXNzyX7t2TadYRQPVcmRdZZE1+xR3kpXWJqaY/KPEgNnRmEcywGSJTYF0cekyRKHZ2toyF2KfXo+gzwpvBGDQDFIPsEWQbGxs+JrgWn89gt+m0Y4XDwlIyxFjfz3iSOfScYgiGumdo1y8wazqvtbMfCfW4m+6+Gz2zWbeMSfix+xjFqfEQUrlAr+ducUf7OaeMJ9IJiD2uKCObPSqUksotkEC1bA3+EGVJSzHjh2jLC4dh+jigJbRQusvVRgEdolelI/SMItTYqDLKqpfHj16BDCcBgfF7JNP0PJRqqhmgdm3HIQIb+4J83cDGA13dUi1nXLy5EnfUFzgSP5pf1Az3QCfVUHpgtJliGLTh4Stl3RBWJMen73MxttSA5X1E3HECJA1mu2stCdiDXSipmwvxIYQYF4YHNyxohousmJVtn4XfHqkUwwbveBID3hy5syZgK+zUwShEY55IPGMfJj5gn8W48cBAQvwsp1IlyEKsX1XpBNwHTYSVOFRs6hkyUGLrKCVJVyQ7YXwBWBCCWAzdzMbY7Vp4Ty9wAvgiXAN5lKhqk4JyXAGZGAzJguqIgJ8LIunXYbo4miGFgYGBgZaDOwLUQt0JQJlJUjmhrEGLoz63neneoEfyKbsC1ELdCUCYiVI5oaxBi785/trre9O9QI/kE3ZF6LNgkEfGBgYqIGBLkO0tS+q5wLamWGwuYsL6Tk/PH/+fLKlAiWW+lP0xqmc8gPMHRau0WuW4CywdQrYpGB2airLwVh4JOupZFebBlsZJwHfxAYqKd4tjrazEAXaNUA2RO4ht7e3y9Hc4igXbOHW/l9so891C6juJzIOzvXtZ/TYdtDPBRcAV65cwY9xzB0WrillqVYc4W5ubgaevnDLArYxY7gzSm/cuMHCQVkVeCTLu3QW4wrF4W1uXGCALeAd5NJZxGq9P6OH0gE0lLAaIvXEJ0gkvwKhwJlfLNAv9PZn9Ht7e6YVLnDHvI5z45g7LCI2v2Gg1y8uJzJUtra2DBuAHz9+HIsrRzHZ6iwV6pGNjY1AhZwjgAngKHpHp7DML6+f7GwVfd3gW65uTZMlW4PiFrT5i+2Xa/Ez+jt37jS5NTiEaywcjNKvtOAvsE2sfCm/pONjKapBAVgc2tZS4BGopktKpPmTqVjmSzsO0Sz080FZ6lM24fYndrxLfcuRNW6qtjM0OMijR49M50f26iW9SNeYSZfU+PKa1RE24YLTgr+kt3QZolCaToBeEta5m/V5YxNoDkalae/EWvyM3oA2OHzz+65Du/mbdyiy8nCQ0iPRKT7qWoCtn8ePH+dLliN7ez626lSS9dmMdr1gjAWSviiLfyxzp52FKEyAGjeB4vQC79FXnsK2s7MDBhL193r8jJ47GL548WI+K5ym5BO0fJSq0AvhhfMhH3UU4ivOXA95PkpbncVeofhghhMwkwgXKGK1q7WqsxDFrNNF+66Ib7+uIHJ4QTF3GMqAiVVDATCxKms0y2r83r17tsGkTDGMnUuHDXIEfidDFtI066yuLz+j9zVkc+7MgheikSIbd3SNLkhniVuusbQ6i3GFIgiNc0MFBusQ2IQOpxR47rAYUbKdSGchatowXJrSCb5OGkFfgGXB0SYqWUq2VDAalNYvcMKP8yZUWUax2jRWqKMdTsILUyQlAn/QJqso2VZnxbiqFMjAAwDV0SmyhEexGFGynUhnIdoJmqGRgYGBgRYD+0LUAl2JQFkJkrlhrIELo7733ale4AeyKf+FaBboIR0YWCcGeurL+BBtWgd9YGBgoBIG/ltFKwE0wBgYGBhoMjCEaJONQR8YqI6B/wcAAP//5TXP6QAAAAZJREFUAwBJpwHZal1sDQAAAABJRU5ErkJggg==" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số đơn về giá bán sản phẩm X Tháng 4 so với Tháng 3 là (lần):</p> 0,982 1,143 1,25 1,444]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765880</guid>
    </item>
    <item>
      <title>Câu hỏi 765881 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765881</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Giá thành bình quân 1 sản phẩm cả 3 phân xưởng kỳ báo cáo là:</p>
<p>&nbsp;</p> 11,333 12,667 10,444 11,877]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765881</guid>
    </item>
    <item>
      <title>Câu hỏi 765882 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765882</link>
      <description><![CDATA[<p>Chỉ số chung(tổng hợp) về giá cả (Ip) theo Laspeyres được tính:</p>
<p>&nbsp;</p> Ip = p1q0 : p0q0 Ip = p1 : p0 <img src="data:image/png;base64,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" alt=""> Ip = p1q1 : p0q1]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765882</guid>
    </item>
    <item>
      <title>Câu hỏi 765883 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765883</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>:</p>
<p>Tổng chi phí sản xuất kỳ gốc cả 3 phân xưởng là:</p>
<p>&nbsp;</p> 76000 95200 69000 86500]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765883</guid>
    </item>
    <item>
      <title>Câu hỏi 765884 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765884</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>Chỉ số tổng hợp về sản lượng theo Laspeyres Tháng 4 so với Tháng 3 là (lần):</p> 0,986 1,316 1,502 1,415]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765884</guid>
    </item>
    <item>
      <title>Câu hỏi 765885 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765885</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số đơn về sản lượng kỳ báo cáo so với kỳ gốc của phân xưởng A là (lần):</p> 1,12 0,929 0,8 1,2]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765885</guid>
    </item>
    <item>
      <title>Câu hỏi 765886 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765886</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p>
<p><img src="data:image/png;base64,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" alt=""></p>
<p>&nbsp;</p>
<p>Chỉ số tổng hợp về giá bán theo Paasche Tháng 4 so với Tháng 3 là (lần):</p> 1,502 1,325 1,316 0,986]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765886</guid>
    </item>
    <item>
      <title>Câu hỏi 765887 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572144703100765887</link>
      <description><![CDATA[<p>Chỉ số đơn về giá cả được tính:</p>
<p>&nbsp;</p> <img src="data:image/png;base64,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" alt=""> <img src="data:image/png;base64,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" alt=""> <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGQAAAAoCAIAAACHGsgUAAAHJ0lEQVR4AeyYV2gVWRjHvbFr7L33Cir2gm3t3dixry12iIpiQRdfRCwo+pCEdEgIJOQlJA/pkEoIpJOE1E3vvdfd3+5ZhpvJvXfvZHZ92J3hMMx8853vfOd//ud/vnstftMusxGwGKBdZiOggWU2VAMGaGBpYClAQIGrxiwNLAUIKHDVmKWBpQABBa4aszSwFCCgwFUVs0JCQt68eXPNyGVtbe3v719aWqogHYWuPj4+z58/NzL+tadPn0ZERNTW1iqMatRdFVhErampiYyM9PT0TE9P51Vqzc3NeXl5aWlpVVVVkvHfeCgpKQkLC3NzcysqKtKPX19fn5OTk5qa2tDQoG9X8ywHq7u7m3kWFhb+2vsqKCiAI11dXfqD7d69++7du1ZWVtOnTz927Nj79+8dHBycnZ1dXFy+ffv24MGDoUOHtrW1tba2FhcXA2tZWZmISihGkUL19PS0tLRUVFR0dHRIRvHAJyKASF1dnbD8ef/rdurUqZs3b+7du3fs2LFXrlz59OmTo6Mjo9M+fvx4/vx5RqE7fZkRd9IgAfHc2dlJFOYL9bAzwfLycl4xGmtysIgIdc+cOfNT7+vQoUP3798naVmgRYsWPXz48PTp035+ftAeOEQSkyZN2r59+6hRo/BPSEi4evWqnZ2djY0NUYH43r17YWFhfBKtsbExNjaWDcVMhEW6M1vYcfv2bScnJ8mo/7B+/XqxYF+/fv38+XNlZSV/IuAwe/ZsPg0aNIhFcnZ2JkPYd/36dRIAYldXVyDDrbq62t7e/uLFi4cPHyZ/po/RWJODNXLkyGXLlj1+/PiX3teLFy9u3Lgxbtw4WaAhQ4ZAq0uXLh09ehQGvXz5krnxMHDgwDFjxmzbtm3evHnt7e2g4O3tTXDwIhSWgICA4OBgJkbS7u7uMJGF7cssuDlr1izkb9euXbKhxevw4cMXL14Mmnv27MnKyoJQ0IQ4gwcPnjJlyr59+yZOnAh3MjIyWE7W79mzZxhJJjAwMDExMTMzk0/79++/cOHChAkTwsPD+xJCDMRdDtawYcPmzJlz9uzZn3tfAnvBFLrpN1Zv5cqVx48f37RpE6AgXkKnLCwsFi5cSK4463Q67uvWrSMq+2X16tVMKSoqCrBIzsR6shjMmZWgCxEMNktLy40bN8IdaJ6bm8tqQVU8wXH58uUiZ5KE7AcOHCABoqEn6GlycjJbAYwAi820Zs2alJQUuEZfg00OFpsW5rPaTFu/saURGsYwGAXj0qVLYTJ5oKx9J0+urPzatWuhG6TbuXPn6NGjEWA6sm35dOvWLZ7VNKbK6Fu3biXtpqYmWSgQuXz58ty5c0EQqkIx2A2y3NmtrOjkyZOZAhxkW8j6Sq9ysJinIs2SAoER6gARWL0lS5ZIdmMPHFKsIewDQeZgzM18O6NDqPHjx8MRlOFvO4ILtCIHzhDhDBWQAgVgISuKNEsMwz0oKCg6OpqDiUSBDIvpxgqLDcID+mLa2ZyvXl5e+fn5UAZhNScgM+UMJQed7g+JYAgoj8VE8nJm9UOz2EcxMTEc/DAZjSACA9NYsezsbKFf7G60jJUUdmSVjYmi8aq+QWrKY9RjxowZCxYsgK0iJhxBmKAbrzyjZXiSLRzkKGBjkgB6B8RsW9ygFUYWD3+DTQ6WQScTRs4dtIxVZWCUW/JEuckvNDSUtDACFryLj49HUChWqRs45jZv3swn0w3EKZRMHAKMwhCUApCa+kaKRke2mK+vL30xsus5fNFvzr6kpCQeZs6cuWrVKvhFZYMRsSe9adOmAR/+BptasEiUCnDLli0ynWKGnHfkBOMYGB7t2LGDdClzDh48CJRIGzLPJ9MNvsAIKgNjdVZcXBy0QqeglX4oOnIoURzAJuxszKlTp7579+7IkSPUrgTkBFyxYgVbgY4fPnywsbEBLLKiGMDfYFMFFpWkh4cHtKKuo6TU/41mbW396tUrRFRIgE6nQ8s43UX1RnFPncGqipx4oPh49OgReQuLdIeAHF5EM1hngT6/tGi2trbMVj+BO3fufPnyhUWiEY0hGJFi+O3btxSDVlZWVK0oBnUJFRbFF4lRdZMksOJvsKkCi4hs8g0bNjCfESNG8Co1UqRKYKOJhQIsHCAgZQ67FX6RluQMImwKCgi0WTKKB7BmPtQExuos4vAJ1hBEdBF3OmLk1wJKioWvnLnQigSgIXUs8GFHoaj+Tp48CWQUq8CH0VhTBRal4JMnT9iGBhs/01greG5sbPV28H39+rXB0TF+//4drrEM6gcSEVSBJUL8f+6qwTIDKgo3lPXcuXPz5883w/0fdkEN2GX8I4IsWlpaqon+I8BCO06cOIE08KtCTa7964sqIWrgxemBcvUviOj1I8ASI/0H7hpYChZRA0sDSwECClw1ZmlgKUBAgavGLA0sBQgocNWYpYGlAAEFrhqzFID1OwAAAP//UPBWAgAAAAZJREFUAwBweTBwCT7f4gAAAABJRU5ErkJggg==" alt=""> <img src="data:image/png;base64,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" alt="">]]></description>
      <pubDate>Sun, 01 February 2026 08:09:35 GMT</pubDate>
      <guid>8572144703100765887</guid>
    </item>
    <item>
      <title>Câu hỏi 279480 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016522279480</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1299489/23430021-38704432.png" alt="" width="310px" height="109px"></p><p>Chỉ số đơn về sản lượng kỳ báo cáo so với kỳ gốc của phân xưởng A là (lần):</p> 1,2 0,929 0,8 1,12]]></description>
      <pubDate>Sat, 24 January 2026 07:26:37 GMT</pubDate>
      <guid>8572155016522279480</guid>
    </item>
    <item>
      <title>Câu hỏi 203288 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572151640882203288</link>
      <description><![CDATA[<p><img src="/file/1464194/26347543-10538459.png" alt="" width="393px" height="114px"></p><p>Hiệu quả sử dụng tài sản cố định theo VA kỳ gốc  bằng:</p> 1 1,5 15 60<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mover><mml:mrow><mml:msub><mml:mrow><mml:mi>V</mml:mi></mml:mrow><mml:mrow><mml:mi>C</mml:mi></mml:mrow></mml:msub></mml:mrow><mml:mo>-</mml:mo></mml:mover></mml:math>]]></description>
      <pubDate>Sat, 24 January 2026 07:26:37 GMT</pubDate>
      <guid>8572151640882203288</guid>
    </item>
    <item>
      <title>Câu hỏi 259322 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259322</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan</p><p>r = -0,954 thì có thể kết luận</p> Mối quan hệ giữa (x) với <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ Mối quan hệ giữa (x) với <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và chặt chẽ Mối quan hệ giữa (x) với <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và  chặt chẽ Mối quan hệ giữa (x) với <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ]]></description>
      <pubDate>Sat, 24 January 2026 07:26:14 GMT</pubDate>
      <guid>8572161977510259322</guid>
    </item>
    <item>
      <title>Câu hỏi 573141 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573141</link>
      <description><![CDATA[<p>Một dãy số gồm các tốc độ phát triển từng kỳ t1, t2…tm, tốc độ phát triển bình quân được tính bằng cách:</p> Bình quân cộng gia quyền các tốc độ phát triển từng kỳ Bình quân cộng giản đơn các tốc độ phát triển từng kỳ Khai căn bậc hai của tích các tốc độ phát triển từng kỳ Khai căn bậc m của tích các tốc độ phát triển từng kỳ]]></description>
      <pubDate>Sat, 24 January 2026 07:26:14 GMT</pubDate>
      <guid>8572155190850573141</guid>
    </item>
    <item>
      <title>Câu hỏi 279471 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016452279471</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa thu nhập (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng  . Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mo>=</mml:mo><mml:mn>0,658</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>1,29</mml:mn></mml:math></p> Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu tăng thêm 0,658 đơn vị Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu tăng thêm 1,29 đơn vị Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu giảm đi 0,658 đơn vị Khi thu nhập tăng thêm 1 đơn vị thì chi tiêu giảm đi 1,29 đơn vị]]></description>
      <pubDate>Sat, 24 January 2026 07:26:14 GMT</pubDate>
      <guid>8572155016452279471</guid>
    </item>
    <item>
      <title>Câu hỏi 573165 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573165</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347504-30812812.png" alt="" width="310px" height="100px"></p><p>Chỉ số đơn về giá bán sản phẩm  Z Tháng 4 so với Tháng 3 là (lần):</p> 1,444 0,982 1,143 1,25]]></description>
      <pubDate>Sat, 24 January 2026 07:26:10 GMT</pubDate>
      <guid>8572155190930573165</guid>
    </item>
    <item>
      <title>Câu hỏi 279483 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016542279483</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p>      <img src="/file/1299489/23430045-39927800.png" alt="" width="312px" height="98px"></p><p>Chỉ số tổng hợp về sản lượng theo Paasche Tháng 4 so với Tháng 3 là (lần):</p> 1,425 1,502 0,986 1,316]]></description>
      <pubDate>Sat, 24 January 2026 07:26:10 GMT</pubDate>
      <guid>8572155016542279483</guid>
    </item>
    <item>
      <title>Câu hỏi 259511 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259511</link>
      <description><![CDATA[<p>Để đánh giá tính chất đại biểu của số trung bình, sử dụng chỉ tiêu sau:</p> Trung vị Mốt Độ lệch tiêu chuẩn Số bình quân cộng]]></description>
      <pubDate>Sat, 24 January 2026 07:25:07 GMT</pubDate>
      <guid>8572162212680259511</guid>
    </item>
    <item>
      <title>Câu hỏi 573148 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573148</link>
      <description><![CDATA[<p>Lượng tăng (giảm) tuyệt đối giá trị sản xuất hàng năm được tính bằng cách lấy:</p> Giá trị sản xuất năm trước trừ (-) Giá trị sản xuất năm sau Giá trị sản xuất năm sau chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm trước Giá trị sản xuất năm trước chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm sau Giá trị sản xuất năm sau trừ (-) Giá trị sản xuất năm trước]]></description>
      <pubDate>Sat, 24 January 2026 07:25:02 GMT</pubDate>
      <guid>8572155190850573148</guid>
    </item>
    <item>
      <title>Câu hỏi 730132 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572154246582730132</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào phản ánh thu nhập lần đầu người lao động:</p> Ủng hộ đồng bào lũ lụt Chi phí quảng cáo Lãi trả tiền vay ngân hàng Tiền lương]]></description>
      <pubDate>Wed, 21 January 2026 07:03:47 GMT</pubDate>
      <guid>8572154246582730132</guid>
    </item>
    <item>
      <title>Câu hỏi 730133 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572154246612730133</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = 0,915 thì có thể kết luận</p> Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ]]></description>
      <pubDate>Wed, 21 January 2026 07:03:44 GMT</pubDate>
      <guid>8572154246612730133</guid>
    </item>
    <item>
      <title>Câu hỏi 573161 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573161</link>
      <description><![CDATA[<p>Chỉ số đơn về giá cả được tính:</p> <img src="/file/1464194/17269644-52843264.png" alt="" width="50px" height="17px"> <img src="/file/1464194/17269647-2251612.png" alt="" width="77px" height="40px"> <img src="/file/1464194/17269645-5827329.png" alt="" width="60px" height="22px"> <img src="/file/1464194/17269646-52445962.png" alt="" width="87px" height="17px">]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155190930573161</guid>
    </item>
    <item>
      <title>Câu hỏi 279475 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016472279475</link>
      <description><![CDATA[<p>Có tài liệu về doanh nghiệp X năm 2020</p><p><img src="/file/1299489/23430068-28063339.png" alt="" width="268px" height="123px"></p><p>Giá trị gia tăng năm 2020 là:</p> 15000 trđ 8000 trđ 9000 trđ 7000 trđ]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155016472279475</guid>
    </item>
    <item>
      <title>Câu hỏi 279470 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016452279470</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào nằm trong thu nhập lần đầu của người lao động:</p> Chi phí quảng cáo Chi phí văn phòng phẩm Thuế tiêu thụ đặc biệt Phụ cấp độc hại]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155016452279470</guid>
    </item>
    <item>
      <title>Câu hỏi 279472 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016452279472</link>
      <description><![CDATA[<p>Theo phương pháp sản xuất, chỉ tiêu giá trị tăng thêm (VA) được tính theo công thức:</p> VA =  GO - M VA = GO - C VA = GO - V VA = GO - IC]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155016452279472</guid>
    </item>
    <item>
      <title>Câu hỏi 279473 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016452279473</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = -0,995 thì có thể kết luận</p> Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155016452279473</guid>
    </item>
    <item>
      <title>Câu hỏi 279474 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016452279474</link>
      <description><![CDATA[<p>Theo phương pháp sản xuất, chỉ tiêu giá trị gia tăng thuần (NVA) của doanh nghiệp trong kỳ được tính theo công thức:</p> NVA = GO – V – IC NVA = GO – IC – C1 NVA = GO – IC NVA = GO – V – C]]></description>
      <pubDate>Tue, 20 January 2026 09:40:40 GMT</pubDate>
      <guid>8572155016452279474</guid>
    </item>
    <item>
      <title>Câu hỏi 259516 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259516</link>
      <description><![CDATA[<p>Giá trị trung bình cộng giản đơn được tính bằng công thức nào?<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"></mml:math></p> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mi>n</mml:mi></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math>]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572162212680259516</guid>
    </item>
    <item>
      <title>Câu hỏi 259512 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259512</link>
      <description><![CDATA[<p>Có tài liệu về năng xuất lao động tại doanh nghiệp X</p><p>Mode (Mo) về năng xuất lao động toàn doanh nghiệp X là:</p><p><img src="/file/1464196/27080407-57813648.png" alt="" width="275px" height="144px"></p> 46,1345 29,5611 43,7814 34,6154]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572162212680259512</guid>
    </item>
    <item>
      <title>Câu hỏi 259510 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259510</link>
      <description><![CDATA[<p>Có tài liệu về năng xuất lao động tại doanh nghiệp X</p><p>Trung vị (Me) về năng xuất lao động toàn doanh nghiệp X là:</p><p><img src="/file/1464196/27080408-50560785.png" alt="" width="275px" height="142px"></p> 35 29,5611 46,1345 43,7814]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572162208950259510</guid>
    </item>
    <item>
      <title>Câu hỏi 833348 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833348</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080466-412471.png" alt="" width="306px" height="82px"></p><p>Căn cứ vào lượng tăng (giảm) tuyệt đối bình quân về chi phí quảng cáo. Chi phí quảng cáo tháng 6 dự báo sẽ là</p> 73 triệu đồng 75 triệu đồng 76 triệu đồng 74 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155716740833348</guid>
    </item>
    <item>
      <title>Câu hỏi 573159 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573159</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347511-22567997.png" alt="" width="308px" height="111px"></p><p>Tổng chi phí sản xuất kỳ báo cáo cả 3 phân xưởng là:</p> 95200 69000 86500 76000]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155190910573159</guid>
    </item>
    <item>
      <title>Câu hỏi 573158 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573158</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347513-16068435.png" alt="" width="317px" height="105px"></p><p>Ảnh hưởng của giá thành đến chi phí sản xuất cả 3 phân xưởng kỳ báo cáo so với kỳ gốc là:</p> 19200 10500 -8700 -9000]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155190910573158</guid>
    </item>
    <item>
      <title>Câu hỏi 573138 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190820573138</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347507-48179441.png" alt="" width="312px" height="101px"></p><p>Chỉ số đơn về sản lượng sản phẩm  Z Tháng 4 so với Tháng 3 là (lần):</p> 1,50 1,417 1,24 0,982]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155190820573138</guid>
    </item>
    <item>
      <title>Câu hỏi 567136 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130410567136</link>
      <description><![CDATA[<p>Doanh nghiệp có doanh thu năm 2019 là 20 tỷ đồng, doanh thu năm 2020 là 24 tỷ đồng. Vậy giá trị tuyệt đối của 1% tăng doanh thu năm 2020 so với 2019 là</p> 120% 4 tỷ đồng 0,2 tỷ 20%]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155130410567136</guid>
    </item>
    <item>
      <title>Câu hỏi 279476 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016472279476</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = 0,213 thì có thể kết luận</p> Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155016472279476</guid>
    </item>
    <item>
      <title>Câu hỏi 279477 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016472279477</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào nằm trong thu nhập lần đầu của người lao động:</p> Chi phí văn phòng phẩm Thuế tiêu thụ đặc biệt Phụ cấp trách nhiệm Chi phí quảng cáo]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155016472279477</guid>
    </item>
    <item>
      <title>Câu hỏi 279478 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016472279478</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy phi tuyến tính biểu diễn mối quan hệ giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes">, giả sử tính được tỷ số tương quan η = 0,993 thì có thể kết luận:</p> Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ chặt chẽ Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ không chặt chẽ Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ hàm số]]></description>
      <pubDate>Tue, 20 January 2026 09:40:38 GMT</pubDate>
      <guid>8572155016472279478</guid>
    </item>
    <item>
      <title>Câu hỏi 259519 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259519</link>
      <description><![CDATA[<p>Căn cứ vào phạm vi nghiên cứu thì tổng thể thống kê được chia thành những loại nào?</p> Tổng thể bộc lộ và tổng thể tiềm ẩn Tổng thể chung và tổng thể bộ phận. Tổng thể đồng chất và tổng thể không đồng chất<strong>.</strong> Tổng thể đồng chất và tổng thể bộ phận]]></description>
      <pubDate>Tue, 20 January 2026 09:40:35 GMT</pubDate>
      <guid>8572162212680259519</guid>
    </item>
    <item>
      <title>Câu hỏi 567138 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130450567138</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan</p><p>r = -0,118 thì có thể kết luận</p> Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ]]></description>
      <pubDate>Tue, 20 January 2026 09:40:35 GMT</pubDate>
      <guid>8572155130450567138</guid>
    </item>
    <item>
      <title>Câu hỏi 573166 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573166</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p>      <img src="/file/1464194/26347520-12926343.png" alt="" width="306px" height="98px"></p><p>Tổng doanh thu cả 3 cửa hàng Tháng 3 là :</p> 219400 189020 290600 155000]]></description>
      <pubDate>Tue, 20 January 2026 09:40:31 GMT</pubDate>
      <guid>8572155190930573166</guid>
    </item>
    <item>
      <title>Câu hỏi 279481 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016542279481</link>
      <description><![CDATA[<p>Chỉ số chung(tổng hợp) về sản lượng  (Iq) theo Paasche được tính:</p> <img src="/file/1299489/15328374-41891316.png" alt="" width="87px" height="20px"> <img src="/file/1299489/15328376-37753436.png" alt="" width="108px" height="38px"> <img src="/file/1299489/15328375-41477528.png" alt="" width="107px" height="28px"> <img src="/file/1299489/15328377-4236609.png" alt="" width="153px" height="35px">]]></description>
      <pubDate>Tue, 20 January 2026 09:40:31 GMT</pubDate>
      <guid>8572155016542279481</guid>
    </item>
    <item>
      <title>Câu hỏi 279482 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016542279482</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1299489/23430042-26474858.png" alt="" width="311px" height="107px"></p><p>Ảnh hưởng của cả giá thành và sản lượng đến chi phí sản xuất cả 3 phân xưởng kỳ báo cáo so với kỳ gốc là:</p> -8700 -9000 10500 19200]]></description>
      <pubDate>Tue, 20 January 2026 09:40:31 GMT</pubDate>
      <guid>8572155016542279482</guid>
    </item>
    <item>
      <title>Câu hỏi 573142 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573142</link>
      <description><![CDATA[<p>Chỉ số chung (tổng hợp) về sản lượng (Iq) theo Laspeyres được tính:</p> <img src="/file/1464194/17269635-19567671.png" alt="" width="145px" height="35px"> <img src="/file/1464194/17269633-65693431.png" alt="" width="80px" height="25px"> <img src="/file/1464194/17269634-54369968.png" alt="" width="136px" height="26px"> <img src="/file/1464194/17269632-66951593.png" alt="" width="87px" height="21px">]]></description>
      <pubDate>Tue, 20 January 2026 09:40:29 GMT</pubDate>
      <guid>8572155190850573142</guid>
    </item>
    <item>
      <title>Câu hỏi 279484 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155016562279484</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p>      <img src="/file/1299489/23430035-30961791.png" alt="" width="312px" height="96px"></p><p>Chỉ số tổng hợp về sản lượng theo Laspeyres Tháng 4 so với Tháng 3 là (lần):</p> 1,316 1,502 1,415 0,986]]></description>
      <pubDate>Tue, 20 January 2026 09:40:29 GMT</pubDate>
      <guid>8572155016562279484</guid>
    </item>
    <item>
      <title>Câu hỏi 259328 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259328</link>
      <description><![CDATA[<p>Tính chiều cao trung bình của 10 sinh viên sau?</p><p><img src="/file/1464196/27080401-24465425.png" alt="" width="386px" height="48px"></p> 167,5 cm 169,4 cm 164,9 cm 164 cm]]></description>
      <pubDate>Tue, 20 January 2026 09:40:26 GMT</pubDate>
      <guid>8572161977510259328</guid>
    </item>
    <item>
      <title>Câu hỏi 903234 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572160259029903234</link>
      <description><![CDATA[<p><img src="/file/1464194/26347380-60366072.png" alt="" width="364px" height="87px"></p><p>Bậc thợ bình quân của số công nhân trong doanh nghiệp là:</p> 3,15 3,5 3 2,95]]></description>
      <pubDate>Tue, 20 January 2026 09:40:26 GMT</pubDate>
      <guid>8572160259029903234</guid>
    </item>
    <item>
      <title>Câu hỏi 259400 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259400</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080465-22415451.png" alt="" width="306px" height="81px"></p><p>Biết tốc độ phát triển bình quân về chi phí quảng cáo qua các tháng là 108,8%. Vậy chi phí quảng cáo tháng 7 dự báo sẽ là</p> 80,16 triệu đồng 82,86 triệu đồng 73,15 triệu đồng 76,16 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 09:40:24 GMT</pubDate>
      <guid>8572162113470259400</guid>
    </item>
    <item>
      <title>Câu hỏi 259397 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259397</link>
      <description><![CDATA[<p>Một dãy số gồm n các lượng tăng(giảm) tuyệt hàng năm q1,q2,…,qn, thì lượng tăng(giảm) tuyệt đối bình quân được tính bằng cách:</p> Tích các lượng tăng(giảm) tuyệt hàng năm, rồi khai căn bậc n Tổng các lượng tăng(giảm) tuyệt hàng năm, rồi chia n Tích các lượng tăng(giảm) tuyệt hàng năm, rồi khai căn bậc (n-1) Tổng các lượng tăng(giảm) tuyệt hàng năm, rồi chia (n-1)]]></description>
      <pubDate>Tue, 20 January 2026 09:40:24 GMT</pubDate>
      <guid>8572162113470259397</guid>
    </item>
    <item>
      <title>Câu hỏi 259417 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162122920259417</link>
      <description><![CDATA[<p>Số tương đối động thái được tính bằng:</p> Số tương đối nhiệm vụ kế hoạch chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Số tương đối hoàn thành kế hoạch Số tương đối nhiệm vụ kế hoạch cộng (+) Số tương đối hoàn thành kế hoạch Số tương đối hoàn thành kế hoạch chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Số tương đối nhiệm vụ kế hoạch Số tương đối nhiệm vụ kế hoạch nhân (x) Số tương đối hoàn thành kế hoạch]]></description>
      <pubDate>Tue, 20 January 2026 09:40:22 GMT</pubDate>
      <guid>8572162122920259417</guid>
    </item>
    <item>
      <title>Câu hỏi 573140 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573140</link>
      <description><![CDATA[<p>Doanh nghiệp có tài liệu về chi phí quảng cáo (đơn vị:triệu đồng) từ tháng 1 đến tháng 7, biết được hàm xu thế về chi phí quảng cáo theo thời gian từ tháng 1 đến tháng 7 có dạng y= 5,2t + 7,4 (trong đó y: chi phí quảng cáo, t: thời gian). Vậy chi phí quảng cáo tháng 8 là:</p> 54,2 triệu đồng 56,1 triệu đồng 58 triệu đồng 49 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 06:30:44 GMT</pubDate>
      <guid>8572155190850573140</guid>
    </item>
    <item>
      <title>Câu hỏi 567132 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130410567132</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào phản ánh chi phí trung gian của doanh nghiệp:</p> Ủng hộ đồng bào lũ lụt Tiền lương Chi phí nhiên liệu Lãi trả tiền vay ngân hàng]]></description>
      <pubDate>Tue, 20 January 2026 06:30:44 GMT</pubDate>
      <guid>8572155130410567132</guid>
    </item>
    <item>
      <title>Câu hỏi 567133 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130410567133</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1299481/23418624-8879852.png" alt="" width="305px" height="98px"></p><p>Chỉ số đơn về sản lượng sản phẩm  X Tháng 4 so với Tháng 3 là (lần):</p> 1,417 0,982 1,24 1,50]]></description>
      <pubDate>Tue, 20 January 2026 06:30:44 GMT</pubDate>
      <guid>8572155130410567133</guid>
    </item>
    <item>
      <title>Câu hỏi 567134 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130410567134</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào nằm trong thu nhập lần đầu của doanh nghiệp:</p> Chi phí văn phòng phẩm Chi phí động lực Thuế tiêu thụ đặc biệt Thưởng phát minh sáng kiến]]></description>
      <pubDate>Tue, 20 January 2026 06:30:44 GMT</pubDate>
      <guid>8572155130410567134</guid>
    </item>
    <item>
      <title>Câu hỏi 567135 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130410567135</link>
      <description><![CDATA[<p>Trong các chỉ tiêu sau, chỉ tiêu nào phản ánh thu nhập lần đầu của người lao động :</p> Thuế tài nguyên Chi phí cầu phà, hộ chiếu Chi bằng tiền ăn trưa, ca ba cho người lao động Lãi trả tiền vay ngân hàng]]></description>
      <pubDate>Tue, 20 January 2026 06:30:44 GMT</pubDate>
      <guid>8572155130410567135</guid>
    </item>
    <item>
      <title>Câu hỏi 573146 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573146</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng  (tỷ đồng). Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mi>Y</mml:mi><mml:mo>=</mml:mo><mml:mn>0,413</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>1,084</mml:mn></mml:math></p> Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 1,084 tỷ đồng Ngoài số lao động, tất cả các yếu tố khác ảnh hưởng đến giá trị sản xuất là 0,413 tỷ đồng Ngoài số lao động, tất cả các yếu tố khác ảnh hưởng đến giá trị sản xuất là 1,084 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 1,084 tỷ đồng]]></description>
      <pubDate>Tue, 20 January 2026 06:30:40 GMT</pubDate>
      <guid>8572155190850573146</guid>
    </item>
    <item>
      <title>Câu hỏi 567137 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130450567137</link>
      <description><![CDATA[<p>Có tài liệu về  thu nhập(X) và chi tiêu (Y) của 5 người: (Đơn vị: triệu đồng)</p><p>Cho các giá trị :</p><p><img src="/file/1299481/23418595-52993119.png" alt="" width="398px" height="27px"></p><p>Độ lệch chuẩn của chi tiêu là:</p> 1,2133 2,0314 2,7612 1,4142]]></description>
      <pubDate>Tue, 20 January 2026 06:30:40 GMT</pubDate>
      <guid>8572155130450567137</guid>
    </item>
    <item>
      <title>Câu hỏi 573162 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573162</link>
      <description><![CDATA[<p>Chỉ số đơn về giá cả được tính:</p> <img src="/file/1464194/17269641-7621083.png" alt="" width="64px" height="22px"> <img src="/file/1464194/17269640-38129489.png" alt="" width="50px" height="17px"> <img src="/file/1464194/17269643-13328014.png" alt="" width="122px" height="30px"> <img src="/file/1464194/17269642-1480890.png" alt="" width="110px" height="22px">]]></description>
      <pubDate>Tue, 20 January 2026 06:30:36 GMT</pubDate>
      <guid>8572155190930573162</guid>
    </item>
    <item>
      <title>Câu hỏi 567139 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130490567139</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1299481/23418633-10398191.png" alt="" width="311px" height="106px"></p><p>Ảnh hưởng của sản lượng đến chi phí sản xuất cả 3 phân xưởng kỳ báo cáo so với kỳ gốc là:</p> 19200 -8700 10500 -9000]]></description>
      <pubDate>Tue, 20 January 2026 06:30:36 GMT</pubDate>
      <guid>8572155130490567139</guid>
    </item>
    <item>
      <title>Câu hỏi 567140 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130490567140</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1299481/23418636-64088745.png" alt="" width="316px" height="111px"></p><p>Giá thành bình quân 1 sản phẩm cả 3 phân xưởng kỳ gốc là:</p> 11,877 12,667 10,444 11,333]]></description>
      <pubDate>Tue, 20 January 2026 06:30:36 GMT</pubDate>
      <guid>8572155130490567140</guid>
    </item>
    <item>
      <title>Câu hỏi 567141 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155130570567141</link>
      <description><![CDATA[<p>Mối quan hệ giữa lượng tăng(giảm) tuyệt đối liên hoàn với lượng tăng(giảm) tuyệt đối định gốc là:</p> Tích các lượng tăng(giảm) tuyệt đối liên hoàn chính lượng tăng(giảm) tuyệt đối định gốc tương ứng Thương các lượng tăng(giảm) tuyệt đối liên hoàn chính lượng tăng(giảm) tuyệt đối định gốc tương ứng Hiệu các lượng tăng(giảm) tuyệt đối liên hoàn chính lượng tăng(giảm) tuyệt đối định gốc tương ứng Tổng các lượng tăng(giảm) tuyệt đối liên hoàn chính lượng tăng(giảm) tuyệt đối định gốc tương ứng]]></description>
      <pubDate>Tue, 20 January 2026 06:30:28 GMT</pubDate>
      <guid>8572155130570567141</guid>
    </item>
    <item>
      <title>Câu hỏi 259399 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259399</link>
      <description><![CDATA[<p>Giá trị tuyệt đối ứng với 1% tốc độ tăng (giảm) từng kỳ được xác định bằng cách lấy:</p> Mức độ của kỳ liền sau chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> 100 Tốc độ tăng (giảm) từng kỳ chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Lượng tăng (giảm) tuyệt đối từng kỳ Mức độ kỳ liền trước nhân (x) 100 Lượng tăng (giảm) tuyệt đối từng kỳ chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Tốc độ tăng (giảm) từng kỳ]]></description>
      <pubDate>Tue, 20 January 2026 04:50:03 GMT</pubDate>
      <guid>8572162113470259399</guid>
    </item>
    <item>
      <title>Câu hỏi 573136 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190820573136</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347490-44387146.png" alt="" width="312px" height="109px"></p><p>Chỉ số đơn về giá thành kỳ báo cáo so với kỳ gốc của phân xưởng B là (lần):</p> 0,929 0,917 1,2 1,12]]></description>
      <pubDate>Tue, 20 January 2026 04:50:03 GMT</pubDate>
      <guid>8572155190820573136</guid>
    </item>
    <item>
      <title>Câu hỏi 573137 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190820573137</link>
      <description><![CDATA[<p>Có tài liệu về doanh nghiệp X năm 2020</p><p><img src="/file/1464194/26347539-49228226.png" alt="" width="270px" height="123px"></p><p>Giá trị gia tăng thuần  năm 2020 là:</p> 8000 trđ 9000 trđ 7400 trđ 7000 trđ]]></description>
      <pubDate>Tue, 20 January 2026 04:50:03 GMT</pubDate>
      <guid>8572155190820573137</guid>
    </item>
    <item>
      <title>Câu hỏi 573139 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190820573139</link>
      <description><![CDATA[<p><img src="/file/1464194/26347542-51243459.png" alt="" width="393px" height="114px"></p><p>Hiệu quả sử dụng tài sản cố định theo GO kỳ gốc  bằng:</p> 120<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mover><mml:mrow><mml:msub><mml:mrow><mml:mi>V</mml:mi></mml:mrow><mml:mrow><mml:mi>C</mml:mi></mml:mrow></mml:msub></mml:mrow><mml:mo>-</mml:mo></mml:mover></mml:math> 30 3 2]]></description>
      <pubDate>Tue, 20 January 2026 04:50:03 GMT</pubDate>
      <guid>8572155190820573139</guid>
    </item>
    <item>
      <title>Câu hỏi 573144 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573144</link>
      <description><![CDATA[<p>Câu 60:Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464194/26347439-54686388.png" alt="" width="306px" height="82px"></p><p>Biết tốc độ phát triển bình quân về chi phí quảng cáo qua các tháng là 108,8%. Vậy chi phí quảng cáo tháng 6 dự báo sẽ là</p> 76,16 triệu đồng 73,15 triệu đồng 78,12 triệu đồng 80,16 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 04:50:00 GMT</pubDate>
      <guid>8572155190850573144</guid>
    </item>
    <item>
      <title>Câu hỏi 573145 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573145</link>
      <description><![CDATA[<p>Chỉ tiêu giá trị sản xuất  (GO) bằng:</p> GO = C1 + V + M GO = IC + V + M GO =  V + M GO = IC+C1 + V + M]]></description>
      <pubDate>Tue, 20 January 2026 04:50:00 GMT</pubDate>
      <guid>8572155190850573145</guid>
    </item>
    <item>
      <title>Câu hỏi 573147 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190850573147</link>
      <description><![CDATA[<p>Doanh nghiệp có lợi nhuận tháng 7 là 125,4 triệu đồng, lợi nhuận tháng 8 là 142,7 triệu đồng. Vậy tốc độ phát triển lợi nhuận tháng 8 so với tháng 7 là</p> 123,8% 131,8,% 113,8% 132,8%]]></description>
      <pubDate>Tue, 20 January 2026 04:50:00 GMT</pubDate>
      <guid>8572155190850573147</guid>
    </item>
    <item>
      <title>Câu hỏi 259309 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161961010259309</link>
      <description><![CDATA[<p>Số tương đối hoàn thành kế hoạch về một chỉ tiêu nào đó của doanh nghiệp tính ra có kết quả lớn hơn (&gt;) 1 hoặc 100% có thể kết luận doanh nghiệp:</p> Không hoàn thành kế hoạch chỉ tiêu Chưa thể kết luận được vì thiếu thông tin Hoàn thành kế hoạch chỉ tiêu Hoàn thành vượt mức kế hoạch chỉ tiêu]]></description>
      <pubDate>Tue, 20 January 2026 04:49:57 GMT</pubDate>
      <guid>8572161961010259309</guid>
    </item>
    <item>
      <title>Câu hỏi 573149 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190880573149</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng  (tỷ đồng). Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mi>Y</mml:mi><mml:mo>=</mml:mo><mml:mn>0,376</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>2,085</mml:mn></mml:math></p> Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 2,085 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 0,376 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 0,376 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 2,085 tỷ đồng]]></description>
      <pubDate>Tue, 20 January 2026 04:49:57 GMT</pubDate>
      <guid>8572155190880573149</guid>
    </item>
    <item>
      <title>Câu hỏi 573150 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190880573150</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa giá bán (x) và sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = -0,986 thì có thể kết luận:</p> Giá bán (x) tăng thì sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> tăng Giá bán (x) và sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan Giá bán (x) tăng thì sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giảm Mối liên hệ giữa giá bán (x) và sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ hàm số]]></description>
      <pubDate>Tue, 20 January 2026 04:49:57 GMT</pubDate>
      <guid>8572155190880573150</guid>
    </item>
    <item>
      <title>Câu hỏi 573151 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190880573151</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464194/26347427-52393888.png" alt="" width="307px" height="86px"></p><p>Vậy tốc độ phát triển chi phí quảng cáo tháng 4 so với tháng 3 là</p> 6 triệu đồng 110,7% 10,7% 0,56 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 04:49:57 GMT</pubDate>
      <guid>8572155190880573151</guid>
    </item>
    <item>
      <title>Câu hỏi 573152 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573152</link>
      <description><![CDATA[<p>Chỉ số chung(tổng hợp) về giá cả (Ip) theo Laspeyres được tính:</p> <img src="/file/1464194/17269627-48051319.png" alt="" width="107px" height="23px"> Ip = p1 : p0 Ip =  p1q1 :  p0q1 Ip =  p1q0 : p0q0]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573152</guid>
    </item>
    <item>
      <title>Câu hỏi 573153 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573153</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347516-36947133.png" alt="" width="321px" height="107px"></p><p>Giá thành bình quân 1 sản phẩm cả 3 phân xưởng kỳ báo cáo là:</p> 11,877 10,444 11,333 12,667]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573153</guid>
    </item>
    <item>
      <title>Câu hỏi 573154 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573154</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347495-12795575.png" alt="" width="312px" height="111px"></p><p>Chỉ số đơn về sản lượng kỳ báo cáo so với kỳ gốc của phân xưởng B là (lần):</p> 1,2 0,929 1,25 0,8]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573154</guid>
    </item>
    <item>
      <title>Câu hỏi 573155 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573155</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347503-48162888.png" alt="" width="313px" height="98px"></p><p>Chỉ số đơn về giá bán sản phẩm Y Tháng 4 so với Tháng 3 là (lần):</p> 1,25 1,143 1,444 0,982]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573155</guid>
    </item>
    <item>
      <title>Câu hỏi 573156 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573156</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347491-63939994.png" alt="" width="315px" height="109px"></p><p>Chỉ số đơn về giá thành kỳ báo cáo so với kỳ gốc của phân xưởng A là (lần):</p> 0,917 1,12 0,8 1,2]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573156</guid>
    </item>
    <item>
      <title>Câu hỏi 573157 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190910573157</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p>      <img src="/file/1464194/26347519-23805881.png" alt="" width="307px" height="96px"></p><p>Tổng doanh thu cả 3 cửa hàng Tháng 4 là :</p> 290600 219400 189020 155000]]></description>
      <pubDate>Tue, 20 January 2026 04:49:54 GMT</pubDate>
      <guid>8572155190910573157</guid>
    </item>
    <item>
      <title>Câu hỏi 573160 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573160</link>
      <description><![CDATA[<p>Một doanh nghiệp có 3 cửa hàng bán 1 loại sản phẩm có số liệu như sau:</p><p><img src="/file/1464194/26347510-24877176.png" alt="" width="308px" height="96px"></p><p><strong> </strong>Chỉ số tổng hợp về giá bán theo Laspeyres  Tháng 4 so với Tháng 3 là (lần):</p> 1,316 1,502 0,986 1,325]]></description>
      <pubDate>Tue, 20 January 2026 04:49:52 GMT</pubDate>
      <guid>8572155190930573160</guid>
    </item>
    <item>
      <title>Câu hỏi 573163 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573163</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347502-20264512.png" alt="" width="312px" height="101px"></p><p>Chỉ số đơn về giá bán sản phẩm X Tháng 4 so với Tháng 3 là (lần):</p> 1,143 0,982 1,444 1,25]]></description>
      <pubDate>Tue, 20 January 2026 04:49:52 GMT</pubDate>
      <guid>8572155190930573163</guid>
    </item>
    <item>
      <title>Câu hỏi 573164 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573164</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347492-38589039.png" alt="" width="315px" height="107px"></p><p>Chỉ số đơn về sản lượng kỳ báo cáo so với kỳ gốc của phân xưởng C là (lần):</p> 0,929 1,122 1,311 1,267]]></description>
      <pubDate>Tue, 20 January 2026 04:49:52 GMT</pubDate>
      <guid>8572155190930573164</guid>
    </item>
    <item>
      <title>Câu hỏi 573167 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573167</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347506-12809811.png" alt="" width="306px" height="103px"></p><p>Chỉ số đơn về sản lượng sản phẩm  Y Tháng 4 so với Tháng 3 là (lần):</p> 1,417 1,24 1,50 0,982]]></description>
      <pubDate>Tue, 20 January 2026 04:49:52 GMT</pubDate>
      <guid>8572155190930573167</guid>
    </item>
    <item>
      <title>Câu hỏi 573169 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155190930573169</link>
      <description><![CDATA[<p>Một xí nghiệp có 3 phân xưởng, sản xuất 1 loại sản phẩm có số liệu cho trong bảng sau:</p><p><img src="/file/1464194/26347512-1785381.png" alt="" width="317px" height="108px"></p><p>:</p><p>Tổng chi phí sản xuất kỳ gốc cả 3 phân xưởng là:</p> 69000 86500 76000 95200]]></description>
      <pubDate>Tue, 20 January 2026 04:49:52 GMT</pubDate>
      <guid>8572155190930573169</guid>
    </item>
    <item>
      <title>Câu hỏi 259398 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259398</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080462-24701770.png" alt="" width="306px" height="81px"></p><p>Vậy tốc độ phát triển bình quân về chi phí quảng cáo qua các tháng là</p> 110,7% 108,8% 105,7% 125,1%]]></description>
      <pubDate>Tue, 20 January 2026 04:49:45 GMT</pubDate>
      <guid>8572162113470259398</guid>
    </item>
    <item>
      <title>Câu hỏi 573170 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155191000573170</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464194/26347438-20989346.png" alt="" width="305px" height="82px"></p><p>Vậy lượng tăng(giảm) tuyệt đối bình quân về chi phí quảng cáo qua các tháng là</p> 3 triệu đồng 6 triệu đồng 5 triệu đồng 4 triệu đồng]]></description>
      <pubDate>Tue, 20 January 2026 04:49:45 GMT</pubDate>
      <guid>8572155191000573170</guid>
    </item>
    <item>
      <title>Câu hỏi 573171 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155191000573171</link>
      <description><![CDATA[<p>Trong một dãy số có n mức độ thì có thể tính được:</p> (n – 1) các giá trị tuyệt tuyệt đối của 1% tăng hàng năm n các giá trị tuyệt tuyệt đối của 1% tăng hàng năm (n +1) các giá trị tuyệt tuyệt đối của 1% tăng hàng năm 2n các giá trị tuyệt tuyệt đối của 1% tăng hàng năm]]></description>
      <pubDate>Tue, 20 January 2026 04:49:45 GMT</pubDate>
      <guid>8572155191000573171</guid>
    </item>
    <item>
      <title>Câu hỏi 259325 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259325</link>
      <description><![CDATA[<p>Trong một dãy số có n mức độ thì có thể tính được:</p> 2n các tốc độ tăng trưởng hàng năm (n – 1) các tốc độ tăng trưởng hàng năm (n +1) các tốc độ tăng trưởng hàng năm n các tốc độ tăng trưởng hàng năm]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572161977510259325</guid>
    </item>
    <item>
      <title>Câu hỏi 833347 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833347</link>
      <description><![CDATA[<p>Doanh nghiệp có doanh thu năm 2019 là 20 tỷ đồng, doanh thu năm 2020 là 24 tỷ đồng. Vậy lượng tăng(giảm) tuyệt đối doanh thu năm 2020 so với 2019 là</p> 120% 0,2 tỷ 20% 4 tỷ đồng]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572155716740833347</guid>
    </item>
    <item>
      <title>Câu hỏi 833318 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155293740833318</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464194/26347435-16046545.png" alt="" width="306px" height="85px"></p><p>Vậy lượng tăng(giảm) tuyệt đối chi phí quảng cáo tháng 4 so với tháng 3 là</p> 6 triệu đồng 0,56 triệu đồng 10,7% 110,7%]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572155293740833318</guid>
    </item>
    <item>
      <title>Câu hỏi 833319 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155293740833319</link>
      <description><![CDATA[<p>Lượng tăng (giảm) tuyệt đối giá trị sản xuất bình quân được tính bằng cách  lấy:</p> Trung bình nhân các lượng  tăng(giảm) tuyệt đối giá trị sản xuất định gốc Trung bình nhân các lượng  tăng(giảm) tuyệt đối giá trị sản xuất hàng năm Trung bình cộng các lượng  tăng(giảm) tuyệt đối giá trị sản xuất định gốc Trung bình cộng các lượng  tăng(giảm) tuyệt đối giá trị sản xuất hàng năm]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572155293740833319</guid>
    </item>
    <item>
      <title>Câu hỏi 833321 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155293740833321</link>
      <description><![CDATA[<p>Lượng tăng (giảm) tuyệt đối giá trị sản xuất định gốc được tính bằng cách lấy:</p> Giá trị sản xuất năm sau trừ (-) Giá trị sản xuất năm trước Giá trị sản xuất hàng năm (-) Giá trị sản xuất năm đầu tiên Giá trị sản xuất năm trước trừ (-) Giá trị sản xuất năm sau Giá trị sản xuất năm trước chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm sau]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572155293740833321</guid>
    </item>
    <item>
      <title>Câu hỏi 833322 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155293740833322</link>
      <description><![CDATA[<p>Mối quan hệ giữa tốc độ phát triển liên hoàn với tốc độ phát triển định gốc là:</p> Thương các tốc độ phát triển liên hoàn chính là tốc độ phát triển định gốc tương ứng Hiệu các tốc độ phát triển liên hoàn chính là tốc độ phát triển định gốc tương ứng Tổng các tốc độ phát triển liên hoàn chính là tốc độ phát triển định gốc tương ứng Tích các tốc độ phát triển liên hoàn chính là tốc độ phát triển định gốc tương ứng]]></description>
      <pubDate>Tue, 20 January 2026 01:58:31 GMT</pubDate>
      <guid>8572155293740833322</guid>
    </item>
    <item>
      <title>Câu hỏi 833344 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833344</link>
      <description><![CDATA[<p>Trong một dãy số có n mức độ thì có thể tính được:</p> (n +1) các lượng tăng <strong>(</strong>giảm<strong>)</strong> tuyệt đối từng kỳ (n – 1) các lượng tăng <strong>(</strong>giảm<strong>)</strong> tuyệt đối từng kỳ n các lượng tăng <strong>(</strong>giảm<strong>)</strong> tuyệt đối từng kỳ 2n các lượng tăng <strong>(</strong>giảm<strong>)</strong> tuyệt đối từng kỳ]]></description>
      <pubDate>Mon, 19 January 2026 14:13:31 GMT</pubDate>
      <guid>8572155716740833344</guid>
    </item>
    <item>
      <title>Câu hỏi 833346 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833346</link>
      <description><![CDATA[<p>Tốc độ phát triển sản xuất hàng năm được tính bằng cách lấy:</p> Giá trị sản xuất năm trước trừ (-) Giá trị sản xuất năm sau Giá trị sản xuất năm trước chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm sau Giá trị sản xuất hàng năm (-) Giá trị sản xuất năm đầu tiên Giá trị sản xuất năm sau (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm trước]]></description>
      <pubDate>Mon, 19 January 2026 14:13:31 GMT</pubDate>
      <guid>8572155716740833346</guid>
    </item>
    <item>
      <title>Câu hỏi 833349 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572155716740833349</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080467-3712241.png" alt="" width="307px" height="81px"></p><p>Căn cứ vào lượng tăng (giảm) tuyệt đối bình quân về chi phí quảng cáo. Chi phí quảng cáo tháng 7 dự báo sẽ là</p> 80 triệu đồng 82 triệu đồng 84 triệu đồng 78 triệu đồng]]></description>
      <pubDate>Mon, 19 January 2026 14:13:31 GMT</pubDate>
      <guid>8572155716740833349</guid>
    </item>
    <item>
      <title>Câu hỏi 259493 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259493</link>
      <description><![CDATA[<p>Căn cứ vào mục đích nghiên cứu thì tổng thể thống kê được chia thành những loại nào?</p> Tổng thể bộc lộ và tổng thể tiềm ẩn Tổng thể chung và tổng thể bộ phận. Tổng thể đồng chất và tổng thể không đồng chất<strong>.</strong> Tổng thể đồng chất và tổng thể bộ phận]]></description>
      <pubDate>Sun, 18 January 2026 05:34:58 GMT</pubDate>
      <guid>8572162189110259493</guid>
    </item>
    <item>
      <title>Câu hỏi 259491 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259491</link>
      <description><![CDATA[<p>Có tài liệu về năng suất lao động của công nhân trong Xí nghiệp X </p><p><img src="/file/1464196/27080404-51446584.png" alt="" width="264px" height="112px"></p><p>Năng suất lao động bình quân của công nhân trong xí nghiệp là</p> 625 600 606 650]]></description>
      <pubDate>Sun, 18 January 2026 05:34:58 GMT</pubDate>
      <guid>8572162189110259491</guid>
    </item>
    <item>
      <title>Câu hỏi 259403 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259403</link>
      <description><![CDATA[<p>Đối tượng nghiên cứu của thống kê được hiểu là:</p> Mặt lượng trong mối liên hệ mật thiết với mặt chất của hiện tượng kinh tế xã hội số lớn trong điều kiện thời gian và địa điểm cụ thể. Mặt chất trong mối liên hệ mật thiết với mặt lượng của các hiện tượng kinh tế xã hội trong điều kiện và địa điểm cụ thể. Mặt lượng và mặt chất của các hiện tượng kinh tế xã hội số lớn trong điều kiện thời gian cụ thể. Mặt chất của hiện tượng kinh tế xã hội số lớn trong điều kiện thời gian và địa điểm cụ thể.]]></description>
      <pubDate>Wed, 14 January 2026 08:03:02 GMT</pubDate>
      <guid>8572162113470259403</guid>
    </item>
    <item>
      <title>Câu hỏi 259502 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259502</link>
      <description><![CDATA[<p>Tổng điều tra dân số cả nước thuộc loại điều tra nào?</p> Điều tra trọng điểm Điều tra thường xuyên. Điều tra chuyên đề Điều tra toàn bộ]]></description>
      <pubDate>Mon, 12 January 2026 08:46:24 GMT</pubDate>
      <guid>8572162208950259502</guid>
    </item>
    <item>
      <title>Câu hỏi 259507 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259507</link>
      <description><![CDATA[<p>Khi suy rộng kết quả điều tra chọn mẫu ra tổng thể chung, càng mở rộng phạm vi sai số chọn mẫu thì:</p> Trình độ(xác suất) tin cậy càng thấp, sai số bình quân chọn mẫu càng nhỏ. Trình độ(xác suất) tin cậy càng cao, sai số bình quân chọn mẫu càng nhỏ. Trình độ(xác suất) tin cậy càng thấp, sai số bình quân chọn mẫu càng lớn. Trình độ(xác suất) tin cậy càng cao, sai số bình quân chọn mẫu càng lớn.]]></description>
      <pubDate>Mon, 12 January 2026 08:35:09 GMT</pubDate>
      <guid>8572162208950259507</guid>
    </item>
    <item>
      <title>Câu hỏi 259503 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259503</link>
      <description><![CDATA[<p>Điều tra chọn mẫu là loại điều tra:</p> Không toàn bộ. Trọng điểm. Chuyên đề. Toàn bộ]]></description>
      <pubDate>Mon, 12 January 2026 08:35:09 GMT</pubDate>
      <guid>8572162208950259503</guid>
    </item>
    <item>
      <title>Câu hỏi 259495 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162195900259495</link>
      <description><![CDATA[<p>Số tương đối hoàn thành kế hoạch về một chỉ tiêu nào đó của doanh nghiệp tính ra có kết quả lớn hơn (&lt;) 1 hoặc 100% có thể kết luận doanh nghiệp:</p> Hoàn thành kế hoạch chỉ tiêu Hoàn thành vượt mức kế hoạch chỉ tiêu Không hoàn thành kế hoạch chỉ tiêu Chưa thể kết luận được vì thiếu thông tin]]></description>
      <pubDate>Mon, 12 January 2026 08:35:09 GMT</pubDate>
      <guid>8572162195900259495</guid>
    </item>
    <item>
      <title>Câu hỏi 259484 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259484</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa giá bán (x) và sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = -0,986 thì có thể kết luận:</p> Mối liên hệ giữa giá bán (x) và sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là chặt chẽ Giá bán (x) tăng thì sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> tăng Mối liên hệ Giá bán (x) tăng thì sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ hàm số Giá bán (x) tăng thì sản lượng bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572162189110259484</guid>
    </item>
    <item>
      <title>Câu hỏi 259319 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259319</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa chi phí quảng cáo (x) và doanh số bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng . Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mi>Y</mml:mi><mml:mo>=</mml:mo><mml:mn>1,487</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>2,381</mml:mn></mml:math></p> Khi chi phí quảng cáo tăng 1 đơn vị thì doanh số bán giảm đi 2,381 đơn vị Ngoài chi phí quảng cáo, tất cả các yếu tố khác ảnh hưởng đến doanh số bán là 1,487 Khi chi phí quảng cáo tăng 1 đơn vị thì doanh số bán tăng  2,381 đơn vị Ngoài chi phí quảng cáo, tất cả các yếu tố khác ảnh hưởng đến doanh số bán là 2,381 đơn vị]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259319</guid>
    </item>
    <item>
      <title>Câu hỏi 259320 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259320</link>
      <description><![CDATA[<p>Có tài liệu về  thu nhập(X) và chi tiêu (Y) của 5 người: (Đơn vị: triệu đồng)</p><p>Cho các giá trị :</p><p><img src="/file/1464196/27080500-20801205.png" alt="" width="431px" height="27px"></p><p>Phương trình hồi quy biểu diễn mối liên hệ giữ thu nhập và chi tiêu dưới dạng y= ax + b, khi đó a và b bằng:</p> a=0,761 và b= 0,529 a=0,453 và b= 0,121 a=0,529 và b= 0,761 a=1,121 và b= 0,453]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259320</guid>
    </item>
    <item>
      <title>Câu hỏi 259321 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259321</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy phi tuyến tính biểu diễn mối quan hệ giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes">, giả sử tính được tỷ số tương quan η = 0,963 thì có thể kết luận:</p> Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ chặt chẽ Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ hàm số Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ không chặt chẽ Giữa tuổi nghề (x) và năng suất lao động <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259321</guid>
    </item>
    <item>
      <title>Câu hỏi 259323 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259323</link>
      <description><![CDATA[<p>Doanh nghiệp có chi phí quảng cáo qua các tháng</p><p><img src="/file/1464196/27080453-1782949.png" alt="" width="303px" height="85px"></p><p>Vậy tốc độ tăng trưởng chi phí quảng cáo tháng 4 so với tháng 3 là </p> 0,56 triệu đồng 10,7% 6 triệu đồng 110,7%]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259323</guid>
    </item>
    <item>
      <title>Câu hỏi 259326 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259326</link>
      <description><![CDATA[<p>Tốc độ tăng trưởng giá trị sản xuất hàng năm được tính bằng cách lấy:</p> Giá trị sản xuất năm trước (-) Giá trị sản xuất năm sau, rồi trừ giá trị sản xuất năm sau Giá trị sản xuất năm sau (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm trước, rồi chia cho giá trị sản xuất năm trước Giá trị sản xuất hàng năm (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm đầu tiên, rồi chia cho giá trị sản xuất năm đầu tiên Giá trị sản xuất hàng năm (-) Giá trị sản xuất năm đầu tiên, rồi trừ giá trị sản xuất năm đầu tiên]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259326</guid>
    </item>
    <item>
      <title>Câu hỏi 259327 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259327</link>
      <description><![CDATA[<p>Điều tra chọn mẫu là</p> điều tra toàn bộ các đơn vị của của hiện tượng nghiên cứu điều tra không toàn bộ, trong đó, người ta chọn ra một số đơn vị của hiện tượng nghiên cứu để tiến hành điều tra thực tế. điều tra không toàn bộ, trong đó, người ta chọn ra một số đơn vị của hiện tượng nghiên cứu để tiến hành điều tra thực tế. Kết quả của điều tra chọn mẫu dùng để suy rộng kết quả của tổng thể chung điều tra không toàn bộ, trong đó, người ta chọn ra một số đơn vị của hiện tượng nghiên cứu để tiến hành điều tra nhiều khía cạnh]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259327</guid>
    </item>
    <item>
      <title>Câu hỏi 259329 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572161977510259329</link>
      <description><![CDATA[<p>Căn cứ sự nhận biết các đơn vị trong tổng thể thì tổng thể thống kê được chia thành những loại nào?:</p> Tổng thể đồng chất và tổng thể không đồng chất<strong>.</strong> Tổng thể bộc lộ và tổng thể tiềm ẩn Tổng thể đồng chất và tổng thể bộ phận Tổng thể chung và tổng thể bộ phận.]]></description>
      <pubDate>Mon, 12 January 2026 08:18:54 GMT</pubDate>
      <guid>8572161977510259329</guid>
    </item>
    <item>
      <title>Câu hỏi 259494 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162195900259494</link>
      <description><![CDATA[<p>Căn cứ vào phạm vi tổng thể điều tra, thì điều tra thống kê không bao gồm loại điều tra nào sau đây?</p> Điều tra chọn mẫu Điều tra trọng điểm Điều tra thường xuyên. Điều tra chuyên đề]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162195900259494</guid>
    </item>
    <item>
      <title>Câu hỏi 259392 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259392</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = 0,987 thì có thể kết luận:</p> Giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan Số lao động (x) tăng thì giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giảm Mối liên hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ hàm số Số lao động (x) tăng thì giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> tăng]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162113470259392</guid>
    </item>
    <item>
      <title>Câu hỏi 259393 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259393</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng  (tỷ đồng). Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mi>Y</mml:mi><mml:mo>=</mml:mo><mml:mn>0,413</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>1,084</mml:mn></mml:math></p> Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 0,413 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 1,084 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 1,084 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 0,413 tỷ đồng]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162113470259393</guid>
    </item>
    <item>
      <title>Câu hỏi 259394 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259394</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa thu nhập (x) và chi tiêu <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = 0,912 thì có thể kết luận</p> Mối quan hệ giữa thu nhập (x) với chi tiêu  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và  chặt chẽ Mối quan hệ giữa thu nhập (x) với chi tiêu  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ Mối quan hệ giữa thu nhập (x) với chi tiêu  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ Mối quan hệ giữa thu nhập (x) với chi tiêu  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162113470259394</guid>
    </item>
    <item>
      <title>Câu hỏi 259396 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259396</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng Y=0,376.X+2,085 (tỷ đồng). Kết luận nào sau đây đúng:</p> Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 2,085 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất tăng thêm 2,085 tỷ đồng Khi tăng thêm 1 lao động thì giá trị sản xuất giảm đi 0,376 tỷ đồng Ngoài số lao động, tất cả các yếu tố khác ảnh hưởng đến giá trị sản xuất là 2,085 tỷ đồng]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162113470259396</guid>
    </item>
    <item>
      <title>Câu hỏi 259402 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162113470259402</link>
      <description><![CDATA[<p>Có số liệu về năng xuất lao động của 1 nhóm công nhân như sau: (kg) 12, 14, 21, 15, 18, 16, 25, 14, 16, 28, 14, 8, 7. Mode (Mo) về năng xuất lao động là (kg):</p> 17 15 16 14]]></description>
      <pubDate>Mon, 12 January 2026 04:32:18 GMT</pubDate>
      <guid>8572162113470259402</guid>
    </item>
    <item>
      <title>Câu hỏi 259415 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162122920259415</link>
      <description><![CDATA[<p>Cho bảng điểm kiểm tra của sinh viên trong lớp </p><p>Tính trung bình điểm kiểm tra của sinh viên trong lớp</p><p><img src="/file/1464196/27080402-18862241.png" alt="" width="382px" height="69px"></p> 6,29 7,4 6,5 7,3]]></description>
      <pubDate>Mon, 12 January 2026 04:16:33 GMT</pubDate>
      <guid>8572162122920259415</guid>
    </item>
    <item>
      <title>Câu hỏi 259416 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162122920259416</link>
      <description><![CDATA[<p>Có số liệu về năng xuất lao động của 1 nhóm công nhân như sau: (kg) 12, 14, 21, 15, 18, 16, 25, 14, 16, 28, 14, 8, 7. Trung vị (Me) về năng xuất lao động là (kg):</p> 14 16 15 17]]></description>
      <pubDate>Mon, 12 January 2026 04:16:33 GMT</pubDate>
      <guid>8572162122920259416</guid>
    </item>
    <item>
      <title>Câu hỏi 259482 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259482</link>
      <description><![CDATA[<p>Giả sử hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa chi phí quảng cáo (x) và doanh số bán <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có dạng . Kết luận nào sau đây đúng:<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mi>Y</mml:mi><mml:mo>=</mml:mo><mml:mn>1,487</mml:mn><mml:mo>.</mml:mo><mml:mi>X</mml:mi><mml:mo>+</mml:mo><mml:mn>2,381</mml:mn></mml:math></p> Ngoài chi phí quảng cáo, tất cả các yếu tố khác ảnh hưởng đến doanh số bán là 1,487 Khi chi phí quảng cáo tăng 1 đơn vị thì doanh số bán tăng  1,487 đơn vị Khi chi phí quảng cáo tăng 1 đơn vị thì doanh số bán giảm đi 2,381 đơn vị Khi chi phí quảng cáo tăng 1 đơn vị thì doanh số bán tăng  2,381 đơn vị]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259482</guid>
    </item>
    <item>
      <title>Câu hỏi 259483 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259483</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan r = 0,985 thì có thể kết luận:</p> Mối liên hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là chặt chẽ Mối liên hệ giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ hàm số Giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan Giữa số lao động (x) và giá trị sản xuất <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> có mối liên hệ nghịch]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259483</guid>
    </item>
    <item>
      <title>Câu hỏi 259485 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259485</link>
      <description><![CDATA[<p>Khi xây dựng hàm hồi quy tuyến tính biểu diễn mối quan hệ giữa (x) và <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> giả sử tính được hệ số tương quan </p><p>r = 0 thì có thể kết luận</p> Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và không chặt chẽ Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ nghịch biến và chặt chẽ Giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> không có mối liên hệ tương quan Mối quan hệ giữa (x) với  <img alt="Có" title="Có" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/yes"> là mối liên hệ đồng biến và không chặt chẽ]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259485</guid>
    </item>
    <item>
      <title>Câu hỏi 259486 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259486</link>
      <description><![CDATA[<p>Doanh nghiệp có lợi nhuận tháng 7 là 125,4 triệu đồng, lợi nhuận tháng 8 là 142,7 triệu đồng. Vậy tốc độ tăng trưởng lợi nhuận tháng 8 so với tháng 7 là</p> 13,8% 23,8% 32,8% 31,8,%]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259486</guid>
    </item>
    <item>
      <title>Câu hỏi 259487 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259487</link>
      <description><![CDATA[<p>Tốc độ phát triển giá trị sản xuất định gốc được tính bằng cách lấy:</p> Giá trị sản xuất năm sau (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm trước Giá trị sản xuất hàng năm (-) Giá trị sản xuất năm đầu tiên Giá trị sản xuất năm trước chia (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> Giá trị sản xuất năm sau Giá trị sản xuất năm trước trừ (-) Giá trị sản xuất năm sau]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259487</guid>
    </item>
    <item>
      <title>Câu hỏi 259488 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259488</link>
      <description><![CDATA[<p>Doanh nghiệp có tài liệu về chi phí quảng cáo (đơn vị:triệu đồng) từ tháng 1 đến tháng 7, biết được hàm xu thế về chi phí quảng cáo theo thời gian từ tháng 1 đến tháng 7 có dạng y= 5,2t + 7,4 (trong đó y: chi phí quảng cáo, t: thời gian). Vậy chi phí quảng cáo tháng 9 là:</p> 58 triệu đồng 49 triệu đồng 56,1 triệu đồng 54,2 triệu đồng]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259488</guid>
    </item>
    <item>
      <title>Câu hỏi 259489 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259489</link>
      <description><![CDATA[<p>Tốc độ tăng trưởng giá trị sản xuất bình quân được tính bằng cách lấy:</p> Tốc độ phát triển giá trị sản xuất bình quân (-) 1 nếu đơn vị tính là lần Tốc độ phát triển giá trị sản xuất bình quân (+) 1 nếu đơn vị tính là lần Tốc độ phát triển giá trị sản xuất bình quân (<img alt="cười" title="cười" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/smiley"> 1 nếu đơn vị tính là lần Tốc độ phát triển giá trị sản xuất bình quân (x) 1 nếu đơn vị tính là lần]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259489</guid>
    </item>
    <item>
      <title>Câu hỏi 259490 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259490</link>
      <description><![CDATA[<p>Trong một dãy số có n mức độ thì có thể tính được:</p> (n +1) các tốc độ phát triển hàng năm 2n các tốc độ phát triển hàng năm n các tốc độ phát triển hàng năm (n – 1) các tốc độ phát triển hàng năm]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259490</guid>
    </item>
    <item>
      <title>Câu hỏi 259492 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162189110259492</link>
      <description><![CDATA[<p>Số lượng sản phẩm bán ra của công ty trong 15 ngày liên tiếp như sau: 3, 12, 15, 7, 10, 12, 18, 15, 20, 18, 18, 19, 20, 17, 19. Tính Mốt về số lượng sản phẩm bán ra:</p> 19 18 15 20]]></description>
      <pubDate>Mon, 12 January 2026 02:26:14 GMT</pubDate>
      <guid>8572162189110259492</guid>
    </item>
    <item>
      <title>Câu hỏi 259504 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259504</link>
      <description><![CDATA[<p>Theo phạm vi điều tra, điều tra thống kê gồm:</p> Điều tra chọn mẫu, điều tra trọng điểm và điều tra chuyên đề Điều tra toàn bộ và điều tra không toàn bộ Điều tra toàn bộ và điều tra chọn mẫu Điều tra toàn bộ và điều tra chuyên đề]]></description>
      <pubDate>Mon, 12 January 2026 01:53:10 GMT</pubDate>
      <guid>8572162208950259504</guid>
    </item>
    <item>
      <title>Câu hỏi 259505 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259505</link>
      <description><![CDATA[<p>Nếu trình độ(xác suất) tin cậy như nhau, số đơn vị tổng thể mẫu <img alt="Không" title="Không" src="https://learning.ehou.edu.vn/theme/image.php/coursemos/core/1739846736/s/no"> cần chọn ra phụ thuộc vào:</p> Chưa thể kết luận được Phạm vi sai số tính ra càng lớn, số đơn vị mẫu cần chọn càng nhiều. Phạm vi sai số tính ra càng nhỏ, số đơn vị mẫu cần chọn càng ít. Phạm vi sai số tính ra càng nhỏ, số đơn vị mẫu cần chọn càng nhiều.]]></description>
      <pubDate>Mon, 12 January 2026 01:53:10 GMT</pubDate>
      <guid>8572162208950259505</guid>
    </item>
    <item>
      <title>Câu hỏi 259506 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259506</link>
      <description><![CDATA[<p>Theo tính liên tục, điều tra thống kê gồm:</p> Điều tra toàn bộ và điều tra không toàn bộ Điều tra toàn bộ và điều tra chuyên đề Điều tra toàn bộ và điều tra chọn mẫu Điều tra thường xuyên và điều tra không thường xuyên.]]></description>
      <pubDate>Mon, 12 January 2026 01:53:10 GMT</pubDate>
      <guid>8572162208950259506</guid>
    </item>
    <item>
      <title>Câu hỏi 259508 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259508</link>
      <description><![CDATA[<p>Cho bảng điểm kiểm tra của sinh viên trong lớp </p><p><img src="/file/1464196/27080403-35542448.png" alt="" width="386px" height="67px"></p><p>Tính trung vị điểm kiểm tra của sinh viên trong lớp</p> 8 6 9 7]]></description>
      <pubDate>Mon, 12 January 2026 01:53:10 GMT</pubDate>
      <guid>8572162208950259508</guid>
    </item>
    <item>
      <title>Câu hỏi 259509 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162208950259509</link>
      <description><![CDATA[<p>Chỉ tiêu nào chỉ ra giá trị xuất hiện thường xuyên nhất?</p> Tần số tích lũy Số trung bình cộng. Số trung vị Số Mode]]></description>
      <pubDate>Mon, 12 January 2026 01:53:10 GMT</pubDate>
      <guid>8572162208950259509</guid>
    </item>
    <item>
      <title>Câu hỏi 259513 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259513</link>
      <description><![CDATA[<p>Có số liệu về năng xuất lao động của 1 nhóm công nhân như sau: (kg) 12, 14, 21, 15, 18, 16, 25, 14, 16, 28, 14, 8, 7. Năng xuất lao động trung bình 1 công nhân là (kg)</p> 17 14 15 16]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259513</guid>
    </item>
    <item>
      <title>Câu hỏi 259514 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259514</link>
      <description><![CDATA[<p>Giá trị trung bình cộng gia quyền được tính bằng công thức nào?<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"></mml:math></p> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mi>n</mml:mi></mml:mrow></mml:mfrac></mml:math> <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:m="http://schemas.openxmlformats.org/officeDocument/2006/math"><mml:mfrac><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>f</mml:mi></mml:mrow></mml:mrow></mml:mrow><mml:mrow><mml:mrow><mml:mo>∑</mml:mo><mml:mrow><mml:mi>x</mml:mi></mml:mrow></mml:mrow></mml:mrow></mml:mfrac></mml:math>]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259514</guid>
    </item>
    <item>
      <title>Câu hỏi 259515 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259515</link>
      <description><![CDATA[<p>Các tham số đo độ phân tán kết quả tính ra có trị số càng nhỏ thì:</p> Tổng thể càng đồng đều, số bình quân có tính đại biểu càng thấp Tổng thể càng không đồng đều, số bình quân có tính đại biểu càng thấp Tổng thể càng đồng đều, số bình quân có tính đại biểu càng cao Tổng thể càng không đồng đều, số bình quân có tính đại biểu càng cao]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259515</guid>
    </item>
    <item>
      <title>Câu hỏi 259517 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259517</link>
      <description><![CDATA[<p>Sau khi phân tổ thống kê thì:</p> Các đơn vị có đặc điểm giống nhau theo tiêu thức phân tổ được đưa vào các tổ khác nhau Các đơn vị có đặc điểm khác nhau theo tiêu thức phân tổ được đưa vào các tổ khác nhau. Giữa các tổ có tính chất như nhau. Các đơn vị có đặc điểm khác nhau theo tiêu thức phân tổ được đưa vào một tổ.]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259517</guid>
    </item>
    <item>
      <title>Câu hỏi 259518 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259518</link>
      <description><![CDATA[<p>Sau khi phân tổ thống kê thì:</p> Các đơn vị có đặc điểm khác nhau theo tiêu thức phân tổ được đưa vào một tổ. Giữa các tổ có tính chất khác nhau Các đơn vị có đặc điểm giống nhau theo tiêu thức phân tổ được đưa vào các tổ khác nhau.. Giữa các tổ có tính chất như nhau]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259518</guid>
    </item>
    <item>
      <title>Câu hỏi 259520 - Nguyên lý thống kê kinh tế - EG20</title>
      <link>https://hou.hcode.me/q/nguyen-ly-thong-ke-kinh-te-eg20/8572162212680259520</link>
      <description><![CDATA[<p>Sau khi phân tổ thống kê thì:</p> Giữa các tổ có tính chất như nhau. Các đơn vị có đặc điểm giống nhau theo tiêu thức phân tổ được đưa vào một tổ. Các đơn vị có đặc điểm khác nhau theo tiêu thức phân tổ được đưa vào một tổ. Các đơn vị có đặc điểm giống nhau theo tiêu thức phân tổ được đưa vào các tổ khác nhau]]></description>
      <pubDate>Mon, 12 January 2026 01:46:57 GMT</pubDate>
      <guid>8572162212680259520</guid>
    </item>
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