Khoảng cách

Home Lớp 11 Toán lớp 11 - Sách kết nối tri thức Bài 26. Khoảng cáchBài tập cơ bản

{"common":{"save":0,"post_id":"7132","level":1,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5632","post_id":"7132","mon_id":"1158924","chapter_id":"1159174","question":"Cho hình chóp t\u1ee9 giác \u0111\u1ec1u S.ABCD có c\u1ea1nh \u0111áy là $a\\sqrt{2}$<\/span> và tam giác SAC \u0111\u1ec1u. Tính \u0111\u1ed9 dài c\u1ea1nh bên c\u1ee7a hình chóp.<\/p>","options":["A.<\/strong> 2a","B.<\/strong> $a\\sqrt{2}$<\/span>","C.<\/strong> $a\\sqrt{3}$<\/span>","D.<\/strong> a"],"correct":"1","level":"1","hint":"","answer":"Hình chóp t\u1ee9 giác \u0111\u1ec1u S.ABCD nên ABCD là hình vuông có c\u1ea1nh b\u1eb1ng $a\\sqrt{2}$<\/span> nên AC = 2a.<\/p>Ta giác SAC \u0111\u1ec1u nên c\u1ea1nh bên SA = AC = 2a.<\/p>Ch\u1ecdn A.<\/strong> 2a.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-05-08 01:49:50","option_type":"math","len":0},{"id":"5634","post_id":"7132","mon_id":"1158924","chapter_id":"1159174","question":"Cho t\u1ee9 di\u1ec7n ABCD có AC = 3a, BD = 4a. G\u1ecdi M, N l\u1ea7n l\u01b0\u1ee3t là trung \u0111i\u1ec3m c\u1ee7a AD và BC. Bi\u1ebft AC vuông góc v\u1edbi BD. Tính MN.<\/p>","options":["A.<\/strong> $\\dfrac{7a}{2}\n$<\/span>","B.<\/strong> $\\dfrac{5a}{2}\n$<\/span>","C.<\/strong> $\\dfrac{a\\sqrt{7}}{2}$<\/span>","D.<\/strong> $\\dfrac{a\\sqrt{5}}{2}$<\/span>"],"correct":"2","level":"1","hint":"","answer":"<svg height=\"300\" width=\"270\"> <g><title><\/title><rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"272\" 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><title><\/title><line fill=\"none\" id=\"svg_2\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-width=\"1.5\" x1=\"107.5\" x2=\"107.5\" y1=\"26\" y2=\"274\"><\/line> <line fill=\"none\" id=\"svg_3\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-width=\"1.5\" x1=\"240.5\" x2=\"106.5\" y1=\"166\" y2=\"24\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_4\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"107.5\" x2=\"28.5\" y1=\"25\" y2=\"167\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_5\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"28.5\" x2=\"107.5\" y1=\"166\" y2=\"273\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_6\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"240.5\" x2=\"107.5\" y1=\"167\" y2=\"273\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_7\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"67.5\" x2=\"68.5\" y1=\"96\" y2=\"221\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_8\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"68.5\" x2=\"174.5\" y1=\"220\" y2=\"220\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_9\" stroke=\"#000\" stroke-dasharray=\"5,5\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"29.5\" x2=\"241.5\" y1=\"166\" y2=\"167\"><\/line> <line fill=\"none\" fill-opacity=\"null\" id=\"svg_10\" stroke=\"#000\" stroke-dasharray=\"5,5\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-opacity=\"null\" stroke-width=\"1.5\" x1=\"67\" x2=\"176\" y1=\"95.25\" y2=\"221.25\"><\/line> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" font-weight=\"normal\" id=\"svg_11\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"8\" xml:space=\"preserve\" y=\"173.25\">A<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_12\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"94\" xml:space=\"preserve\" y=\"288.25\">B<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_13\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"246\" xml:space=\"preserve\" y=\"174.25\">C<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_14\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"98\" xml:space=\"preserve\" y=\"18.25\">D<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_15\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"47\" xml:space=\"preserve\" y=\"94.25\">M<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_16\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"177\" xml:space=\"preserve\" y=\"235.25\">N<\/text> <text fill=\"#000000\" fill-opacity=\"null\" font-family=\"’Times New Roman’, Times, serif\" font-size=\"20\" id=\"svg_17\" stroke=\"#000\" stroke-opacity=\"null\" stroke-width=\"0\" text-anchor=\"start\" x=\"53\" xml:space=\"preserve\" y=\"232.25\">P<\/text> <\/g> <\/svg><\/span><\/p>G\u1ecdi P là trung \u0111i\u1ec3m c\u1ee7a AB.<\/p>Ta có AC \/\/ PN, BD \/\/ PM mà AC $\\bot$<\/span> BD nên PN $\\bot$<\/span> PM .<\/p>M\u1eb7t khác PN = $PN=\\dfrac{AC}{2}=\\dfrac{3a}{2};PM=\\dfrac{BD}{2}=2a$<\/span>.<\/p>Do \u0111ó $MN^2=\\sqrt{PM^2+PN^2}=\\dfrac{5a}{2}$<\/span>.<\/p>Ch\u1ecdn B.<\/strong> $\\dfrac{5a}{2}\\n$<\/span>.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-05-08 02:03:24","option_type":"math","len":0},{"id":"5637","post_id":"7132","mon_id":"1158924","chapter_id":"1159174","question":"Hình chóp S.ABC có \u0111áy là tam giác \u0111\u1ec1u c\u1ea1nh a, SA $\\bot$<\/span> (ABC), góc gi\u1eefa hai m\u1eb7t ph\u1eb3ng (ABC) và (SBC) là 60°. \u0110\u1ed9 dài c\u1ea1nh SA b\u1eb1ng<\/p>","options":["A.<\/strong> $a\\sqrt{3}$<\/span>","B.<\/strong> $\\dfrac{a}{2}$<\/span>","C.<\/strong> $\\dfrac{a}{\\sqrt{3}}$<\/span>","D.<\/strong> $\\dfrac{3a}{2}$<\/span>"],"correct":"4","level":"1","hint":"","answer":"<svg height=\"260\" width=\"260\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"262\" id=\"canvas_background\" width=\"262\" 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><title><\/title><image height=\"250\" id=\"svg_1\" width=\"249\" x=\"2.5\" xlink:href=\"data:image\/png;base64,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\" y=\"4\"><\/image> <\/g> <\/svg><\/span><\/p>G\u1ecdi I là trung \u0111i\u1ec3m c\u1ee7a BC, khi \u0111ó BC $\\bot$<\/span> AI.<\/p>M\u1eb7t khác, BC $\\bot$<\/span> AI, BC $\\bot$<\/span> SA ⇒ BC $\\bot$<\/span> (SAI) ⇒ BC $\\bot$<\/span> SI.<\/p>Suy ra góc gi\u1eefa hai m\u1eb7t ph\u1eb3ng (ABC) và (SBC) là góc SIA.<\/p>Tam giác SIA vuông t\u1ea1i A nên<\/p>$\\tan\\widehat{SIA}=\\dfrac{SA}{AI}$<\/span> ⇔ $SA=IA.\\tan\\widehat{SIA}=\\dfrac{a\\sqrt{3}}{2}.\\sqrt{3}=\\dfrac{3a}{2}$<\/span>.<\/p>Ch\u1ecdn D.<\/strong> $\\dfrac{3a}{2}$<\/span>.<\/span><\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-05-08 02:14:42","option_type":"math","len":0}]}