Hình chóp tam giác đều - Bài tập trung bình

Home Lớp 8 Toán lớp 8 - Sách Kết nối tri thức Bài 38. Hình chóp tam giác đềuBài tập trung bình

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\" y=\"18.5\"><\/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=\"22\">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=\"139\">M<\/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=\"174.00001\" xml:space=\"preserve\" y=\"213.00001\">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=\"231.00001\" xml:space=\"preserve\" y=\"138\">N<\/text> <\/g> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_8\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"80.00001\" xml:space=\"preserve\" y=\"185.81001\">H<\/text> <\/g> <\/svg><\/span><\/p>","options":["A.<\/strong> 324 cm²","B.<\/strong> 342 cm²","C.<\/strong> 648 cm²","D.<\/strong> 320 cm²"],"correct":"1","level":"2","hint":"","answer":"Vì tam giác SMP cân \u1edf S có SH là \u0111\u01b0\u1eddng cao nên SH là \u0111\u01b0\u1eddng trung tuy\u1ebfn.<\/p>Do \u0111ó MH = PH = MP : 2 = 18 : 2 = 9 cm<\/p>Vì tam giác SHM vuông \u1edf H nên <\/p>$MH^2+SH^2=SM^2$<\/span><\/p>$9^2+SH^2=15^2$<\/span><\/p>$SH^2=144$<\/span> suy ra SH = 12 cm<\/p>N\u1eeda chu vi \u0111áy là: (18 + 18 + 18) : 2 = 27 cm<\/p>Di\u1ec7n tích xung quanh là: 27 . 12 = 324 cm²<\/p>Ch\u1ecdn A.<\/strong> 324 cm²<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 01:32:36","option_type":"txt","len":1},{"id":"6939","post_id":"6625","mon_id":"1158921","chapter_id":"1158943","question":"Tính di\u1ec7n tích xung quanh c\u1ee7a hình chóp tam giác \u0111\u1ec1u S.MNP trong hình, bi\u1ebft SM = 20 cm, SH = 16 cm.<\/p><svg height=\"220\" width=\"250\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"222\" id=\"canvas_background\" width=\"252\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" id=\"canvasGrid\"> <rect fill=\"url(#gridpattern)\" height=\"100%\" id=\"svg_7\" stroke-width=\"0\" width=\"100%\" x=\"0\" y=\"0\"><\/rect> <\/g> <\/g> <g><title><\/title><g id=\"svg_6\"> <image height=\"181\" id=\"svg_1\" width=\"209.00001\" x=\"24.5\" 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\" y=\"18.5\"><\/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=\"22\">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=\"139\">M<\/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=\"174.00001\" xml:space=\"preserve\" y=\"213.00001\">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=\"231.00001\" xml:space=\"preserve\" y=\"138\">N<\/text> <\/g> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_8\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"80.00001\" xml:space=\"preserve\" y=\"185.81001\">H<\/text> <\/g> <\/svg><\/span><\/p>","options":["A.<\/strong> 567 cm²","B.<\/strong> 675 cm²","C.<\/strong> 657 cm²","D.<\/strong> 576 cm²"],"correct":"4","level":"2","hint":"","answer":"Vì tam giác SHM vuông \u1edf H nên <\/p>$MH^2+SH^2=SM^2$<\/span><\/p>$MH^2+16^2=20^2$<\/span><\/p>$MH^2=144$<\/span> suy ra MH = 12 cm<\/p>Vì tam giác SMP cân \u1edf S có SH là \u0111\u01b0\u1eddng cao nên SH là \u0111\u01b0\u1eddng trung tuy\u1ebfn.<\/p>Do \u0111ó MP = MH . 2 = 12 . 2 = 24 cm<\/p>N\u1eeda chu vi \u0111áy là: (24 + 24 + 24) : 2 = 36 cm<\/p>Di\u1ec7n tích xung quanh là: 36 . 16 = 576 cm²<\/p>Ch\u1ecdn D.<\/strong> 576 cm²<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 01:35:26","option_type":"txt","len":1},{"id":"6941","post_id":"6625","mon_id":"1158921","chapter_id":"1158943","question":"M\u1ed9t hình chóp tam giác \u0111\u1ec1u có th\u1ec3 tích là V, di\u1ec7n tích \u0111áy là S. Chi\u1ec1u cao c\u1ee7a hình chóp \u0111ó là:<\/p>","options":["A.<\/strong> $\\dfrac{V}{S}$<\/span>","B.<\/strong> $\\dfrac{V}{3S}$<\/span>","C.<\/strong> $\\dfrac{3V}{S}$<\/span>","D.<\/strong> $\\dfrac{3S}{V}$<\/span>"],"correct":"3","level":"2","hint":"","answer":"G\u1ecdi chi\u1ec1u cao c\u1ee7a hình chóp là h. <\/p>Ta có: V = $\\dfrac{1}{3}$<\/span>Sh<\/p>Suy ra h = $\\dfrac{3V}{S}$<\/span><\/p>Ch\u1ecdn C.<\/strong> $\\dfrac{3V}{S}$<\/span><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"0","date":"2023-09-10 01:41:15","option_type":"math","len":0}]}