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HomeLớp 9Toán lớp 9 - Sách Kết nối tri thứcBài 31. Hình trụ và hình nónBài tập nâng cao
{"common":{"save":0,"post_id":"7992","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"10674","post_id":"7992","mon_id":"1159278","chapter_id":"1159334","question":"<p>H\u1ed9p s\u1eefa &ocirc;ng Th\u1ecd c&oacute; d\u1ea1ng h&igrave;nh tr\u1ee5 (\u0111&atilde; b\u1ecf n\u1eafp) c&oacute;&nbsp;chi\u1ec1u cao h = 12 cm v&agrave; \u0111\u01b0\u1eddng k&iacute;nh \u0111&aacute;y d = 8 cm. Di\u1ec7n t&iacute;ch&nbsp;to&agrave;n ph\u1ea7n c\u1ee7a h\u1ed9p s\u1eefa l&agrave;<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$110\\pi$<\/span> cm&sup2;","<strong>B.<\/strong> <span class=\"math-tex\">$128\\pi$<\/span> cm&sup2;","<strong>C. <\/strong><span class=\"math-tex\">$96\\pi$<\/span> cm&sup2;","<strong>D.<\/strong> <span class=\"math-tex\">$112\\pi$<\/span> cm&sup2;"],"correct":"4","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong>&nbsp;<span class=\"math-tex\">$112\\pi$<\/span>&nbsp;cm&sup2;.<\/span><\/p><p>B&aacute;n k&iacute;nh \u0111&aacute;y c\u1ee7a h\u1ed9p s\u1eefa l&agrave; r = d : 2 = 8 : 2 = 4 (cm).<br \/>Di\u1ec7n t&iacute;ch to&agrave;n ph\u1ea7n c\u1ee7a h\u1ed9p s\u1eefa &ocirc;ng th\u1ecd \u0111&atilde; b\u1ecf n\u1eafp l&agrave;:<\/p><p><span class=\"math-tex\">$S_{tp}=S_{xq}+S_{\u0111}=2\\pi rh+\\pi r^2=2\\pi.4.12+\\pi.4^2=112\\pi$<\/span>&nbsp;(cm&sup2;).<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-04-01 08:23:50","option_type":"math","len":0},{"id":"10676","post_id":"7992","mon_id":"1159278","chapter_id":"1159334","question":"<p>Cho h&igrave;nh tr\u1ee5 n\u1ed9i ti\u1ebfp trong h&igrave;nh l\u1eadp ph\u01b0\u01a1ng c&oacute; c\u1ea1nh&nbsp;b\u1eb1ng x. T\u1ec9&nbsp;s\u1ed1 th\u1ec3 t&iacute;ch c\u1ee7a kh\u1ed1i tr\u1ee5 v&agrave; kh\u1ed1i l\u1eadp ph\u01b0\u01a1ng tr&ecirc;n l&agrave;<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\dfrac{\\pi}{4}$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\dfrac{\\pi}{2}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\dfrac{\\pi}{12}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\dfrac{2\\pi}{3}$<\/span>"],"correct":"1","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong>&nbsp;<span class=\"math-tex\">$\\dfrac{\\pi}{4}$<\/span>.<\/span><\/p><p>Ta c&oacute; h&igrave;nh v\u1ebd:<\/p><p><span class=\"svgedit\"><svg height=\"277\" width=\"281\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"279\" id=\"canvas_background\" width=\"283\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" height=\"100%\" id=\"canvasGrid\" 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\" y=\"1\"><\/image> <\/g> <\/svg><\/span><\/p><p>Qua h&igrave;nh v\u1ebd ta th\u1ea5y h&igrave;nh tr\u1ee5 \u0111&atilde; cho c&oacute;: h = x; r = 0,5x.<\/p><p>Th\u1ec3 t&iacute;ch c\u1ee7a kh\u1ed1i tr\u1ee5 l&agrave;:&nbsp;<span class=\"math-tex\">$V_1=\\pi r^2h=\\pi.(0,5x)^2.x=0,25\\pi x^3$<\/span>.<\/p><p>Th\u1ec3 t&iacute;ch kh\u1ed1i l\u1eadp ph\u01b0\u01a1ng l&agrave;: <span class=\"math-tex\">$V_2=x^3$<\/span>.<\/p><p>T\u1ec9&nbsp;s\u1ed1 th\u1ec3 t&iacute;ch c\u1ee7a kh\u1ed1i tr\u1ee5 v&agrave; kh\u1ed1i l\u1eadp ph\u01b0\u01a1ng tr&ecirc;n l&agrave;:&nbsp;<span class=\"math-tex\">$\\dfrac{V_1}{V_2}=\\dfrac{0,25\\pi x^3}{x^3}=\\dfrac{\\pi}{4}$<\/span>.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-04-01 08:33:26","option_type":"math","len":0},{"id":"10680","post_id":"7992","mon_id":"1159278","chapter_id":"1159334","question":"<p>H&igrave;nh tr\u1ee5 (T ) \u0111\u01b0\u1ee3c sinh ra khi quay h&igrave;nh ch\u1eef nh\u1eadt&nbsp;ABCD m\u1ed9t v&ograve;ng quanh c\u1ea1nh AB. Bi\u1ebft AC = <span class=\"math-tex\">$2a\\sqrt{2}$<\/span>&nbsp;v&agrave; <span class=\"math-tex\">$\\widehat{ACB}=45^0$<\/span>. Di\u1ec7n t&iacute;ch to&agrave;n&nbsp;ph\u1ea7n <span class=\"math-tex\">$S_{tp}$<\/span> c\u1ee7a h&igrave;nh tr\u1ee5 (T) l&agrave;<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$16\\pi a^2$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$10\\pi a^2$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$12\\pi a^2$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$8\\pi a^2$<\/span>"],"correct":"1","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong>&nbsp;<span class=\"math-tex\">$16\\pi a^2$<\/span>.<\/span><\/p><p><span class=\"svgedit\"><svg height=\"300\" width=\"223\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"225\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" height=\"100%\" id=\"canvasGrid\" overflow=\"visible\" width=\"100%\" x=\"0\" y=\"0\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g> &lt;title&gt;&lt;\/title&gt; <image height=\"298\" id=\"svg_1\" stroke=\"null\" width=\"221\" x=\"1\" 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\" y=\"2\"><\/image> <\/g> <\/svg><\/span><\/p><p>V&igrave; tr\u1ee5c AB vu&ocirc;ng g&oacute;c v\u1edbi m\u1eb7t \u0111&aacute;y n&ecirc;n &Delta;ABC vu&ocirc;ng t\u1ea1i B m&agrave;&nbsp;<span class=\"math-tex\">$\\widehat{ACB}=45^0$<\/span>.<br \/>Suy ra &Delta; ABC vu&ocirc;ng c&acirc;n t\u1ea1i B.<br \/>Suy ra AB = BC hay 2AB&sup2;&nbsp;= AC (theo \u0111\u1ecbnh l&yacute; Pythagore).<br \/>M&agrave; AC = <span class=\"math-tex\">$2a\\sqrt{2}$<\/span>&nbsp;n&ecirc;n <span class=\"math-tex\">$2AB^2=8a^2$<\/span>&nbsp;suy ra AB = 2a.<br \/>Suy ra h&igrave;nh tr\u1ee5 (T) c&oacute; chi\u1ec1u cao l&agrave; h = AB = 2a v&agrave; b&aacute;n k&iacute;nh \u0111&aacute;y&nbsp;l&agrave; r = BC = 2a.<br \/>Suy ra&nbsp;<span class=\"math-tex\">$S_{tp}=2\\pi rh+2\\pi r^2=2\\pi.2a.2a+2\\pi.(2a)^2=16\\pi a^2$<\/span>.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-04-01 08:47:36","option_type":"math","len":0}]}
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