{"common":{"save":0,"post_id":"6620","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"6988","post_id":"6620","mon_id":"1158921","chapter_id":"1158943","question":"<p>Ph&aacute;t bi\u1ec3u n&agrave;o <strong>sai <\/strong>v\u1ec1 h&igrave;nh ch&oacute;p tam gi&aacute;c \u0111\u1ec1u?<\/p>","options":["<strong>A.<\/strong> T\u1ea5t c\u1ea3 c&aacute;c c\u1ea1nh b\u1eb1ng nhau.","<strong>B.<\/strong> T\u1ea5t c\u1ea3 c&aacute;c c\u1ea1nh \u0111&aacute;y b\u1eb1ng nhau.","<strong>C.<\/strong> T\u1ea5t c\u1ea3 c&aacute;c c\u1ea1nh b&ecirc;n b\u1eb1ng nhau.","<strong>D.<\/strong> T\u1ea5t c\u1ea3 c&aacute;c m\u1eb7t b&ecirc;n l&agrave; c&aacute;c tam gi&aacute;c c&acirc;n."],"correct":"1","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong> T\u1ea5t c\u1ea3 c&aacute;c c\u1ea1nh b\u1eb1ng nhau.<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 04:15:56","option_type":"txt","len":3},{"id":"6989","post_id":"6620","mon_id":"1158921","chapter_id":"1158943","question":"<p>Nh&oacute;m c\u1ee7a An \u0111\u1ecbnh l&agrave;m 10 chi\u1ebfc l\u1ed3ng \u0111&egrave;n c&oacute; d\u1ea1ng h&igrave;nh ch&oacute;p tam&nbsp;gi&aacute;c \u0111\u1ec1u c&oacute; c\u1ea1nh \u0111&aacute;y b\u1eb1ng 30&nbsp;cm v&agrave; trung \u0111o\u1ea1n b\u1eb1ng 26&nbsp;cm. C&aacute;c b\u1ea1n s\u1ebd b\u1ecdc c&aacute;c m\u1eb7t xung quanh c\u1ee7a l\u1ed3ng \u0111&egrave;n b\u1eb1ng gi\u1ea5y m&agrave;u (xem di\u1ec7n t&iacute;ch c&aacute;c m&eacute;p g\u1ea5p kh&ocirc;ng \u0111&aacute;ng k\u1ec3). Bi\u1ebft m\u1ed7i m&eacute;t vu&ocirc;ng gi\u1ea5y m&agrave;u h\u1ebft 100 000 \u0111\u1ed3ng. H\u1ecfi c&aacute;c b\u1ea1n c\u1ea7n ph\u1ea3i d&ugrave;ng h\u1ebft bao nhi&ecirc;u ti\u1ec1n \u0111\u1ec3 mua gi\u1ea5y m&agrave;u?<\/p>","options":["<strong>A. <\/strong>120 000 cm&sup2;","<strong>B. <\/strong>117 000 cm&sup2;","<strong>C. <\/strong>110 000 cm&sup2;","<strong>D. <\/strong>170 000 cm&sup2;"],"correct":"2","level":"3","hint":"","answer":"<p>Di\u1ec7n t&iacute;ch xung quanh c\u1ee7a m\u1ed9t h&igrave;nh ch&oacute;p l&agrave;&nbsp;<span class=\"math-tex\">$S_{xq}=\\dfrac{30.3}{2} .26=1170$<\/span>&nbsp;cm&sup2;.<\/p><p>Di\u1ec7n t&iacute;ch gi\u1ea5y m&agrave;u c\u1ea7n cho 10 chi\u1ebfc l\u1ed3ng \u0111&egrave;n l&agrave;&nbsp;<span class=\"math-tex\">$1170 . 10 = 11700$<\/span>&nbsp;cm&sup2; = 1,17 m&sup2;.<\/p><p>S\u1ed1 ti\u1ec1n c\u1ea7n d&ugrave;ng l&agrave; 1,17 x 100 000 = 117 000 \u0111\u1ed3ng.<\/p><p>Ch\u1ecdn<span style=\"color:#16a085;\">&nbsp;<strong>B.&nbsp;<\/strong>117 000 cm&sup2;.<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 04:19:11","option_type":"txt","len":2},{"id":"6991","post_id":"6620","mon_id":"1158921","chapter_id":"1158943","question":"<p>H&igrave;nh ch&oacute;p tam gi&aacute;c \u0111\u1ec1u S. MNP c&oacute; chi\u1ec1u cao c\u1ee7a h&igrave;nh ch&oacute;p l&agrave; SK = 8 cm, c\u1ea1nh \u0111&aacute;y NP = 12 cm. T&iacute;nh th\u1ec3 t&iacute;ch c\u1ee7a h&igrave;nh ch&oacute;p. (l\u1ea5y&nbsp;<span class=\"math-tex\">$\\sqrt{108}\\approx10,4$<\/span>)<\/p><p><span class=\"svgedit\"><svg height=\"240\" width=\"250\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"242\" id=\"canvas_background\" width=\"252\" 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><image height=\"190.99999\" id=\"svg_1\" stroke=\"null\" width=\"219.00001\" x=\"18\" 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\" y=\"18.00001\"><\/image> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_2\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"124.00001\" xml:space=\"preserve\" y=\"25\">S<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_3\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"3.00001\" xml:space=\"preserve\" y=\"146.00001\">N<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_4\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"173.00001\" xml:space=\"preserve\" y=\"226.00001\">P<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_5\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"229.00001\" xml:space=\"preserve\" y=\"162\">M<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_6\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"82.00001\" xml:space=\"preserve\" y=\"194.00001\">H<\/text> <text fill=\"#ff0000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"20\" font-weight=\"bold\" id=\"svg_7\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"135.00001\" xml:space=\"preserve\" y=\"178.00001\">K<\/text> <\/g> <\/svg><\/span><\/p>","options":["<strong>A. <\/strong>166,4 cm&sup3;","<strong>B.<\/strong> 160,4 cm&sup3;","<strong>C. <\/strong>162,4 cm&sup3;","<strong>D. <\/strong>106,6 cm&sup3;"],"correct":"1","level":"3","hint":"","answer":"<p>V&igrave; tam gi&aacute;c MNP \u0111\u1ec1u n&ecirc;n MH v\u1eeba&nbsp;\u0111\u01b0\u1eddng cao v\u1eeba&nbsp;l&agrave; \u0111\u01b0\u1eddng trung tuy\u1ebfn.<\/p><p>Do \u0111&oacute; HN = HP = NP : 2 = 12 : 2 = 6&nbsp;cm<\/p><p>V&igrave; tam gi&aacute;c MHN vu&ocirc;ng \u1edf H n&ecirc;n&nbsp;<\/p><p><span class=\"math-tex\">$NH^2+HM^2=MN^2$<\/span><\/p><p><span class=\"math-tex\">$6^2+HM^2=12^2$<\/span><\/p><p><span class=\"math-tex\">$HM^2=12^2-6^2=108$<\/span><\/p><p>Suy ra HM =&nbsp;<span class=\"math-tex\">$\\sqrt{108}\\approx10,4$<\/span>&nbsp;cm<\/p><p>Di\u1ec7n t&iacute;ch \u0111&aacute;y c\u1ee7a h&igrave;nh ch&oacute;p l&agrave;: S =&nbsp;<span class=\"math-tex\">$\\dfrac{1}{2}$<\/span>&nbsp;. HM . NP =&nbsp;<span class=\"math-tex\">$\\dfrac{1}{2}$<\/span>&nbsp;. 10,4&nbsp;. 12 = 62,4 cm&sup2;<\/p><p>Th\u1ec3 t&iacute;ch c\u1ee7a h&igrave;nh ch&oacute;p l&agrave;: V =&nbsp;<span class=\"math-tex\">$\\dfrac{1}{3}$<\/span>&nbsp;. S . SK =&nbsp;<span class=\"math-tex\">$\\dfrac{1}{3}$<\/span>&nbsp;. 62,4 . 8 = 166,4 cm&sup3;<\/p><p>Ch\u1ecdn<span style=\"color:#16a085;\">&nbsp;<strong>A.&nbsp;<\/strong>166,4 cm&sup3;<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 04:24:15","option_type":"txt","len":2}]}