Xác suất của biến cố liên quan tới phép thử

Home Lớp 9 Toán lớp 9 - Sách Kết nối tri thức Bài 26. Xác suất của biến cố liên quan tới phép thửBài tập nâng cao

{"common":{"save":0,"post_id":"7971","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"10459","post_id":"7971","mon_id":"1159278","chapter_id":"1159332","question":"M\u1ed9t h\u1ed9p \u0111\u1ef1ng 20 viên bi \u0111\u1ecf và xanh có cùng kích th\u01b0\u1edbc, kh\u1ed1i l\u01b0\u1ee3ng. Tìm s\u1ed1 viên bi m\u1ed7i màu, bi\u1ebft xác su\u1ea5t c\u1ee7a bi\u1ebfn c\u1ed1 A "L\u1ea5y \u0111\u01b0\u1ee3c bi \u0111\u1ecf" khi th\u1ef1c hi\u1ec7n phép th\u1eed l\u1ea5y ng\u1eabu nhiên m\u1ed9t viên bi là P(A) = 0,7.<\/p>","options":["A.<\/strong> 14 bi \u0111\u1ecf, 6 bi xanh","B.<\/strong> 12 bi \u0111\u1ecf, 8 bi xanh","C.<\/strong> 10 bi \u0111\u1ecf, 10 bi xanh","D.<\/strong> 17 bi \u0111\u1ecf, 3 bi xanh"],"correct":"1","level":"3","hint":"","answer":"Ch\u1ecdn A.<\/strong> 14 bi \u0111\u1ecf, 6 bi xanh.<\/span><\/p>G\u1ecdi n là s\u1ed1 bi \u0111\u1ecf trong h\u1ed9p.<\/p>Vì n(A) = n nên $P(A)=\\dfrac{n(A)}{n(\\Omega)}=\\dfrac{n}{20}$<\/span>.<\/p>Mà P(A) = 0,7 nên $\\dfrac{n}{20}=0,7$<\/span> suy ra n = 20 . 0,7 = 14.<\/p>S\u1ed1 bi xanh là 20 – 14 = 6.<\/p>V\u1eady có 14 bi \u0111\u1ecf và 6 bi xanh.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-03-05 09:35:53","option_type":"txt","len":2},{"id":"10462","post_id":"7971","mon_id":"1159278","chapter_id":"1159332","question":"Gieo \u0111\u1ed3ng th\u1eddi hai con xúc x\u1eafc cân \u0111\u1ed1i, \u0111\u1ed3ng ch\u1ea5t I và II. Tính xác su\u1ea5t c\u1ee7a bi\u1ebfn c\u1ed1 E : "T\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n trên hai con xúc x\u1eafc b\u1eb1ng 11".<\/p>","options":["A.<\/strong> $\\dfrac{1}{6}$<\/span>","B.<\/strong> $\\dfrac{1}{18}$<\/span>","C.<\/strong> $\\dfrac{1}{36}$<\/span>","D.<\/strong> $\\dfrac{1}{12}$<\/span>"],"correct":"2","level":"3","hint":"","answer":"Ch\u1ecdn B.<\/strong> $\\dfrac{1}{18}$<\/span>.<\/span><\/p>Các ph\u1ea7n t\u1eed c\u1ee7a không gian m\u1eabu là<\/p><svg height=\"121\" width=\"321\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> <title><\/title> <rect fill=\"#fff\" height=\"123\" id=\"canvas_background\" width=\"323\" 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=\"120\" id=\"svg_1\" stroke=\"null\" width=\"320\" 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\" y=\"-0.5\"><\/image> <\/g> <\/svg><\/span><\/p>S\u1ed1 ph\u1ea7n t\u1eed c\u1ee7a không gian m\u1eabu là n($\\Omega$<\/span>) = 6 . 6 = 36.<\/p>Các ph\u1ea7n t\u1eed c\u1ee7a bi\u1ebfn c\u1ed1 E là (5 ; 6) và (6 ; 5). Nên n(E) = 2.<\/p>Xác su\u1ea5t c\u1ee7a bi\u1ebfn c\u1ed1 E là P(E) = $\\dfrac{2}{36}=\\dfrac{1}{18}$<\/span>.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-03-05 09:46:45","option_type":"math","len":0},{"id":"10464","post_id":"7971","mon_id":"1159278","chapter_id":"1159332","question":"Có hai túi I và II. Túi I ch\u1ee9a 3 t\u1ea5m th\u1ebb, \u0111ánh s\u1ed1 2; 3; 4. Túi II ch\u1ee9a 2 t\u1ea5m th\u1ebb, \u0111ánh s\u1ed1 5; 6. T\u1eeb m\u1ed7i túi I và II, rút ng\u1eabu nhiên m\u1ed9t t\u1ea5m th\u1ebb. Tính xác su\u1ea5t c\u1ee7a bi\u1ebfn c\u1ed1 D: "T\u1ed5ng hai s\u1ed1 ghi trên hai t\u1ea5m th\u1ebb là m\u1ed9t s\u1ed1 nguyên t\u1ed1".<\/p>","options":["A.<\/strong> $\\dfrac{1}{6}$<\/span>","B.<\/strong> $\\dfrac{1}{2}$<\/span>","C.<\/strong> $\\dfrac{1}{3}$<\/span>","D.<\/strong> $\\dfrac{2}{3}$<\/span>"],"correct":"1","level":"3","hint":"","answer":"Ch\u1ecdn A.<\/strong> $\\dfrac{1}{6}$<\/span>.<\/span><\/p>$\\Omega$<\/span> = {(2;5), (2;6), (3;5), (3;6), (4;5), (4;6)}. n($\\Omega$<\/span>) = 6.<\/p>D = {(2;5)}. n(D) = 1.<\/p>V\u1eady $P(D)=\\dfrac{1}{6}$<\/span>.<\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"127","test":"0","date":"2025-03-05 09:51:28","option_type":"math","len":0}]}