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HomeLớp 5Toán lớp 5 - Sách Kết nối tri thứcBài 25. Hình tam giác. Diện tích hình tam giác.Bài tập trung bình
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\" y=\"0.53132\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> C\u1ea1nh MN","<strong>B.<\/strong> C\u1ea1nh NQ","<strong>C.<\/strong> C\u1ea1nh MQ","<strong>D.<\/strong> C\u1ea1nh HN"],"correct":"2","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong> C\u1ea1nh NQ.<\/span><\/p><p>Tam gi&aacute;c MNQ c&oacute; MH vu&ocirc;ng g&oacute;c v\u1edbi NQ, do \u0111&oacute; MH l&agrave; chi\u1ec1u cao t\u01b0\u01a1ng \u1ee9ng v\u1edbi c\u1ea1nh \u0111&aacute;y NQ.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2024-09-22 02:21:15","option_type":"txt","len":0},{"id":"1758","post_id":"7694","mon_id":"1159414","chapter_id":"1159460","question":"<p>Di\u1ec7n t&iacute;ch h&igrave;nh tam gi&aacute;c c&oacute; \u0111\u1ed9 d&agrave;i \u0111&aacute;y l&agrave; 17cm, chi\u1ec1u cao 8cm l&agrave;:<\/p>","options":["<strong>A.<\/strong> 68 cm&sup2;","<strong>B.<\/strong> 34 cm&sup2;","<strong>C.<\/strong> 54 cm&sup2;","<strong>D.<\/strong> 86 cm&sup2;"],"correct":"1","level":"2","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>A.<\/strong> 68 cm&sup2;.<\/span><\/p><p>Di\u1ec7n t&iacute;ch h&igrave;nh tam gi&aacute;c \u0111&oacute; l&agrave;:&nbsp;<span class=\"math-tex\">$S = \\dfrac{17\\times8}{2}=68$<\/span>&nbsp;(cm&sup2;).<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2024-09-22 02:23:35","option_type":"txt","len":1},{"id":"1760","post_id":"7694","mon_id":"1159414","chapter_id":"1159460","question":"<p>Di\u1ec7n t&iacute;ch h&igrave;nh tam gi&aacute;c c&oacute; \u0111\u1ed9 d&agrave;i \u0111&aacute;y l&agrave; 4m, chi\u1ec1u cao 26dm l&agrave;:<\/p>","options":["<strong>A.<\/strong> 104 dm&sup2;","<strong>B.<\/strong> 52 dm&sup2;","<strong>C.<\/strong> 520 dm&sup2;","<strong>D.<\/strong> 1040 dm&sup2;"],"correct":"3","level":"2","hint":"<p>Ch&uacute; &yacute; \u0111\u01a1n v\u1ecb c\u1ee7a \u0111\u1ed9 d&agrave;i c\u1ea1nh \u0111&aacute;y l&agrave; m. H&atilde;y \u0111\u1ed5i sang cm.<\/p><p>C&ocirc;ng th\u1ee9c t&iacute;nh di\u1ec7n t&iacute;ch h&igrave;nh tam gi&aacute;c l&agrave; g&igrave;?<\/p>","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong> 5<\/span><span style=\"color:#16a085;\">20 dm&sup2;.<\/span><\/p><p>\u0110\u1ed5i \u0111\u01a1n v\u1ecb: 4m = 40dm.<br \/>Di\u1ec7n t&iacute;ch h&igrave;nh tam gi&aacute;c \u0111&oacute; l&agrave;: S =&nbsp;<span class=\"math-tex\">$\\dfrac{40\\times26}{2}=520$<\/span>&nbsp;(dm&sup2;).<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2024-09-22 02:26:21","option_type":"txt","len":2}]}
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