Toán lớp 12 - Đề kiểm tra cuối năm - Toán lớp 12 - Tháng 5 - Số 2
{"save":1,"level":1,"time":"60","total":25,"point":5,"segment":[{"id":"1482","test_id":"319","question":"<p>Nghi\u1ec7m c\u1ee7a ph\u01b0\u01a1ng trình <span class=\"math-tex\">$\\text{lo}{{\\text{g}}_{3}}\\left( x+1 \\right)+1=\\text{lo}{{\\text{g}}_{3}}\\left( 4x+1 \\right)$<\/span> là<br \/> <\/p>","options":["x = 3","x = -3","x = 4","x = 2"],"correct":"4","answer":"<p><span class=\"math-tex\">$\\text{lo}{{\\text{g}}_{3}}\\left( x+1 \\right)+1=\\text{lo}{{\\text{g}}_{3}}\\left( 4x+1 \\right)\\left( 1 \\right)$<\/span><\/p><p><span class=\"math-tex\">$\\left( 1 \\right)\\Leftrightarrow \\text{lo}{{\\text{g}}_{3}}\\left[ 3.\\left( x+1 \\right) \\right]=\\text{lo}{{\\text{g}}_{3}}\\left( 4x+1 \\right)$<\/span><\/p><p><span class=\"math-tex\">$\\Leftrightarrow 3x+3=4x+1>0\\Leftrightarrow x=2$<\/span><br \/> V\u1eady Ph\u01b0\u01a1ng trình có m\u1ed9t nghi\u1ec7m x = 2<br \/> <\/p>","type":"choose","user_id":"108","test":"0","date":"2020-04-07 18:30:41"},{"id":"1483","test_id":"319","question":"<p>M\u1ed9t c\u1edf s\u1edf s\u1ea3n xu\u1ea5t có hai b\u1ec3 n\u01b0\u1edbc hình tr\u1ee5 có chi\u1ec1u cao b\u1eb1ng nhau, bán kính \u0111áy l\u1ea7n l\u01b0\u1ee3t b\u1eb1ng 1m và 1,2 m.<\/p><p>Ch\u1ee7 c\u01a1 s\u1edf d\u1ef1 \u0111\u1ecbnh làm m\u1ed9t b\u1ec3 n\u01b0\u1edbc m\u1edbi, hình tr\u1ee5, có cùng chi\u1ec1u cao và có th\u1ec3 tích b\u1eb1ng t\u1ed5ng th\u1ec3 tích c\u1ee7a hai b\u1ec3 n\u01b0\u1edbc trên. Bán kính \u0111áy c\u1ee7a b\u1ec3 n\u01b0\u1edbc d\u1ef1 d\u1ecbnh làm g\u1ea7n nh\u1ea5t v\u1edbi k\u1ebft qu\u1ea3 nào d\u01b0\u1edbi \u0111ây?<br \/> <\/p>","options":["1,8 m","1,4 m","2,2 m","1,6 m"],"correct":"4","answer":"<p><span class=\"svgedit\"><svg height=\"300\" width=\"400\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>\\n<title><\/title>\\n<rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"402\" 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>\\n<title><\/title>\\n<image height=\"280\" id=\"svg_1\" width=\"419\" x=\"-9.5\" 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\" y=\"10\"><\/image> <\/g> <\/svg><\/span><\/p><p>Ta có:<br \/><span class=\"math-tex\">${{V}_{1}}=\\pi {{R}_{1}}^{2}h=\\pi h$<\/span> và <span class=\"math-tex\">${{V}_{2}}=\\pi {{R}_{2}}^{2}h=\\frac{36\\pi }{25}h$<\/span><br \/>Theo \u0111\u1ec1 bài ta l\u1ea1i có:<br \/><span class=\"math-tex\">$V={{V}_{1}}+{{V}_{2}}={{V}_{1}}=\\pi h+\\frac{36\\pi }{25}h=\\frac{61\\pi }{25}h=\\pi {{R}^{2}}h$<\/span><br \/><span class=\"math-tex\">$\\Leftrightarrow {{R}^{2}}=\\frac{61}{25}\\Leftrightarrow R=1,56$<\/span> (V , R l\u1ea7n l\u01b0\u1ee3t là th\u1ec3 tích và bán kính c\u1ee7a b\u1ec3 n\u01b0\u1edbc c\u1ea7n tính)<\/p>","type":"choose","user_id":"108","test":"0","date":"2020-04-07 18:35:34"}]}