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{"common":{"save":0,"post_id":"7997","level":2,"total":10,"point":10,"point_extra":0},"segment":[{"id":"11795","post_id":"7997","mon_id":"1159278","chapter_id":"1159334","question":"<p>Cho h&igrave;nh n&oacute;n c&oacute; chi\u1ec1u cao h = 4, b&aacute;n k&iacute;nh&nbsp;\u0111&aacute;y r = 3. Di\u1ec7n t&iacute;ch xung quanh c\u1ee7a h&igrave;nh n&oacute;n \u0111&atilde; cho&nbsp;b\u1eb1ng:<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$20\\pi$<\/span>.","<strong>B.<\/strong> <span class=\"math-tex\">$10\\pi$<\/span>.","<strong>C.<\/strong> <span class=\"math-tex\">$15\\pi$<\/span>.","<strong>D.<\/strong> <span class=\"math-tex\">$30\\pi$<\/span>."],"correct":"3","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong>&nbsp;<span class=\"math-tex\">$15\\pi$<\/span>.<\/span><\/p><p>\u0110\u1ed9 d&agrave;i \u0111\u01b0\u1eddng sinh l&agrave;&nbsp;<span class=\"math-tex\">$l=\\sqrt{r^2+h^2}=\\sqrt{4^2+3^2}=5$<\/span>.<\/p><p>Di\u1ec7n&nbsp;t&iacute;ch xung quanh c\u1ee7a h&igrave;nh n&oacute;n l&agrave;&nbsp;<span class=\"math-tex\">$S_{xq}=\\pi rl=\\pi.3.5=15\\pi$<\/span>.<\/p><p><span class=\"svgedit\"><svg height=\"280\" width=\"280\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> 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\" y=\"1\"><\/image> <line fill=\"none\" id=\"svg_2\" stroke=\"#ffffff\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-width=\"5\" x1=\"133\" x2=\"69\" y1=\"25.5\" y2=\"217.49999\"><\/line> <ellipse cx=\"216.99999\" cy=\"121\" fill=\"#ffffff\" id=\"svg_3\" rx=\"6\" ry=\"11.5\" stroke=\"#ffffff\" stroke-width=\"5\"><\/ellipse> <text fill=\"#000000\" font-family=\"&rsquo;Times New Roman&rsquo;, Times, serif\" font-size=\"24\" font-style=\"italic\" font-weight=\"normal\" id=\"svg_4\" stroke=\"#ffffff\" stroke-width=\"0\" text-anchor=\"start\" x=\"65\" xml:space=\"preserve\" y=\"122.5\">l<\/text> <rect fill=\"none\" height=\"14\" id=\"svg_5\" stroke=\"#000000\" stroke-width=\"3\" width=\"14\" x=\"126\" y=\"231.49999\"><\/rect> <\/g> <\/g> <\/svg><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-05-31 08:33:59","option_type":"math","len":0},{"id":"11796","post_id":"7997","mon_id":"1159278","chapter_id":"1159334","question":"<p>Cho h&igrave;nh n&oacute;n c&oacute; \u0111\u1ed9 d&agrave;i \u0111\u01b0\u1eddng sinh l&agrave; 5, b&aacute;n&nbsp;k&iacute;nh \u0111&aacute;y l&agrave; 3. Di\u1ec7n t&iacute;ch to&agrave;n ph\u1ea7n c\u1ee7a h&igrave;nh n&oacute;n l&agrave;:<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$15\\pi$<\/span>.","<strong>B.<\/strong> <span class=\"math-tex\">$48\\pi$<\/span>.","<strong>C.<\/strong> <span class=\"math-tex\">$39\\pi$<\/span>.","<strong>D.<\/strong> <span class=\"math-tex\">$24\\pi$<\/span>."],"correct":"4","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong>&nbsp;<span class=\"math-tex\">$24\\pi$<\/span>.<\/span><\/p><p>Di\u1ec7n t&iacute;ch xung quanh c\u1ee7a h&igrave;nh n&oacute;n l&agrave;&nbsp;<span class=\"math-tex\">$S_{xq}=\\pi rl=\\pi.3.5=15\\pi$<\/span>.<\/p><p>Di\u1ec7n t&iacute;ch \u0111&aacute;y c\u1ee7a h&igrave;nh n&oacute;n l&agrave;&nbsp;<span class=\"math-tex\">$S_{\u0111}=\\pi r^2=\\pi.3^2=9\\pi$<\/span>.<\/p><p>Di\u1ec7n t&iacute;ch to&agrave;n ph\u1ea7n c\u1ee7a h&igrave;nh n&oacute;n l&agrave;&nbsp;<span class=\"math-tex\">$S_{tp}=S_{xq}+S_{\u0111}=15\\pi+9\\pi=24\\pi$<\/span>.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-05-31 08:37:20","option_type":"math","len":0},{"id":"11797","post_id":"7997","mon_id":"1159278","chapter_id":"1159334","question":"<p>M\u1ed9t ly \u0111\u1ef1ng \u0111\u1ea7y n\u01b0\u1edbc d\u1ea1ng h&igrave;nh tr\u1ee5. Ng\u01b0\u1eddi&nbsp;ta th\u1ea3 v&agrave;o ly 5 vi&ecirc;n bi \u0111\u1eb7c kh&ocirc;ng th\u1ea5m n\u01b0\u1edbc&nbsp;c&oacute; d\u1ea1ng h&igrave;nh c\u1ea7u, \u0111\u01b0\u1eddng k&iacute;nh m\u1ed7i vi&ecirc;n bi&nbsp;b\u1eb1ng 3 cm. T&iacute;nh th\u1ec3 t&iacute;ch n\u01b0\u1edbc tr&agrave;n ra ngo&agrave;i&nbsp;ly.<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$22,5\\pi$<\/span> cm&sup3;.","<strong>B.<\/strong> <span class=\"math-tex\">$350\\pi$<\/span> cm&sup3;.","<strong>C.<\/strong> <span class=\"math-tex\">$23,5\\pi$<\/span> cm&sup3;.","<strong>D.<\/strong> <span class=\"math-tex\">$21,5\\pi$<\/span> cm&sup3;."],"correct":"1","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong>&nbsp;<span class=\"math-tex\">$22,5\\pi$<\/span>&nbsp;cm&sup3;.<\/span><\/p><p>B&aacute;n k&iacute;nh c\u1ee7a m\u1ed9t vi&ecirc;n bi l&agrave; r = 3 : 2 = 1,5 (cm).<\/p><p>Th\u1ec3 t&iacute;ch c\u1ee7a m\u1ed9t vi&ecirc;n bi l&agrave;&nbsp;<span class=\"math-tex\">$V=\\dfrac{4}{3}\\pi r^3=\\dfrac{4}{3}\\pi.1,5^3=4,5\\pi$<\/span>&nbsp;(cm&sup3;).<\/p><p>Th\u1ec3 t&iacute;ch c\u1ee7a n\u0103m vi&ecirc;n bi l&agrave;&nbsp;<span class=\"math-tex\">$5.4,5\\pi=22,5\\pi$<\/span>&nbsp;(cm&sup3;).<\/p><p>V&igrave; ly \u0111\u1ef1ng \u0111\u1ea7y n\u01b0\u1edbc n&ecirc;n khi th\u1ea3 5 vi&ecirc;n bi v&agrave;o ly th&igrave; th\u1ec3 t&iacute;ch n\u01b0\u1edbc tr&agrave;n ra ngo&agrave;i&nbsp;ly b\u1eb1ng th\u1ec3 t&iacute;ch c\u1ee7a 5 vi&ecirc;n bi v&agrave; b\u1eb1ng&nbsp;<span class=\"math-tex\">$22,5\\pi$<\/span>&nbsp;cm&sup3;.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-05-31 08:43:19","option_type":"math","len":0}]}
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