ÔN TẬP: CÁC SỐ ĐẶC TRƯNG ĐO MỨC ĐỘ PHÂN TÁN CỦA MẪU SỐ LIỆU GHÉP NHÓM (dễ)

Home Lớp 12 Toán lớp 12 - Sách Kết nối tri thức Bài tập cuối chương 3. CÁC SỐ ĐẶC TRƯNG ĐO MỨC ĐỘ PHÂN TÁN CỦA MẪU SỐ LIỆU GHÉP NHÓM.Bài tập cơ bản

{"common":{"save":0,"post_id":"7603","level":1,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5792","post_id":"7603","mon_id":"1159285","chapter_id":"1159394","question":"Xét m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm cho b\u1edfi b\u1ea3ng d\u01b0\u1edbi.<\/p><svg height=\"234\" width=\"264\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g><title><\/title><rect fill=\"#fff\" height=\"236\" id=\"canvas_background\" width=\"266\" 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=\"233.99999\" id=\"svg_1\" stroke=\"null\" width=\"265.99999\" x=\"-1\" xlink:href=\"data:image\/png;base64,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\" y=\"-1\"><\/image> <\/g> <\/svg><\/span><\/p>Kho\u1ea3ng bi\u1ebfn thiên c\u1ee7a m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm \u0111ó b\u1eb1ng<\/p>","options":["A.<\/strong> $a_{m+1}-a_1$<\/span>","B.<\/strong> $a_{m+1}-a_m$<\/span>","C.<\/strong> $n_{m}-n_1$<\/span>","D.<\/strong> $n-n_{m}$<\/span>"],"correct":"1","level":"1","hint":"","answer":"Ch\u1ecdn A.<\/strong> $a_{m+1}-a_1$<\/span><\/span><\/p>Kho\u1ea3ng bi\u1ebfn thiên c\u1ee7a m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm là $a_{m+1}-a_1$<\/span><\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-10-17 02:46:49","option_type":"math","len":0},{"id":"5793","post_id":"7603","mon_id":"1159285","chapter_id":"1159394","question":"Xét m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm có t\u1ee9 phân v\u1ecb th\u1ee9 nh\u1ea5t, t\u1ee9 phân v\u1ecb th\u1ee9 hai, t\u1ee9 phân v\u1ecb th\u1ee9 ba l\u1ea7n l\u01b0\u1ee3t là $Q_1;Q_2;Q_3$<\/span>. Kho\u1ea3ng t\u1ee9 phân v\u1ecb c\u1ee7a m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm \u0111ó b\u1eb1ng<\/p>","options":["A.<\/strong> $Q_2-Q_1$<\/span>","B.<\/strong> $Q_3-Q_2$<\/span>","C.<\/strong> $Q_3-Q_1$<\/span>","D.<\/strong> $Q_3-2Q_2+Q_1$<\/span>"],"correct":"3","level":"1","hint":"S\u1eed d\u1ee5ng \u0111\u1ecbnh ngh\u0129a kho\u1ea3ng bi\u1ebfn thiên.<\/p>","answer":"Ch\u1ecdn C.<\/strong> $Q_3-Q_1$<\/span><\/span><\/p>Kho\u1ea3ng t\u1ee9 phân v\u1ecb c\u1ee7a m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm là: $Q_3-Q_1$<\/span><\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-10-17 02:50:31","option_type":"math","len":0},{"id":"5794","post_id":"7603","mon_id":"1159285","chapter_id":"1159394","question":"Xét m\u1eabu s\u1ed1 li\u1ec7u ghép nhóm có ph\u01b0\u01a1ng sai b\u1eb1ng 16. \u0110\u1ed9 l\u1ec7ch chu\u1ea9n c\u1ee7a m\u1eabu s\u1ed1 li\u1ec7u \u0111ó b\u1eb1ng<\/p>","options":["A.<\/strong> 16","B.<\/strong> 4","C.<\/strong> 32","D.<\/strong> 8"],"correct":"2","level":"1","hint":"","answer":"Ch\u1ecdn B.<\/strong> 4<\/span><\/p>\u0110\u1ed9 l\u1ec7ch chu\u1ea9n $S_x=\\sqrt{S_x^2}=\\sqrt{16}=4$<\/span>.<\/p>","type":"choose","extra_type":"shape2","user_id":"131","test":"0","date":"2024-10-17 02:53:54","option_type":"txt","len":0}]}