Toán lớp 12 - Đề kiểm tra cuối năm - Toán lớp 12 - Tháng 5 - Số 4
{"save":1,"level":1,"time":"60","total":25,"point":5,"segment":[{"id":"1581","test_id":"323","question":"<p>Cho hàm s\u1ed1 <span class=\"math-tex\">$y=f\\left( x \\right)$<\/span> xác \u0111\u1ecbnh, liên t\u1ee5c trên <span class=\"math-tex\">$\\mathbb{R}$<\/span> và có b\u1ea3ng bi\u1ebfn thiên sau:<\/p><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=\"168\" id=\"svg_1\" stroke=\"null\" width=\"399.00002\" x=\"1.49999\" xlink:href=\"data:image\/png;base64,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\" y=\"66\"><\/image> <\/g> <\/svg><\/span><\/p><p>Tìm t\u1ea5t c\u1ea3 các giá tr\u1ecb th\u1ef1c c\u1ee7a tham s\u1ed1 m \u0111\u1ec3 ph\u01b0\u01a1ng trình <span class=\"math-tex\">$f\\left( x \\right)-1=m$<\/span> có \u0111úng hai nghi\u1ec7m.<\/p>","options":["<span class=\"math-tex\">$-2< m<-1$<\/span>","<span class=\"math-tex\">$\\left[ \\begin{align}\n & m=-2 \\\\ \n & m\\ge -1 \\\\ \n\\end{align} \\right.$<\/span>","<span class=\"math-tex\">$\\left[ \\begin{align}\n & m>0 \\\\ \n & m=-1 \\\\ \n\\end{align} \\right.$<\/span>","<span class=\"math-tex\">$\\left[ \\begin{align}\n & m=-2 \\\\ \n & m>-1 \\\\ \n\\end{align} \\right.$<\/span>"],"correct":"4","answer":"<p>Ph\u01b0\u01a1ng trình <span class=\"math-tex\">$f(x)-1=m$<\/span> có 2 nghi\u1ec7m <br \/> <span class=\"math-tex\">$\\left[ \\begin{align}\\n\u00a0 & m+1=-1 \\\\\u00a0\\n\u00a0& m+1>0 \\\\\u00a0\\n\\end{align} \\right.$<\/span> <\/p><p><span class=\"math-tex\">$\\Leftrightarrow \\left[ \\begin{align}\\n\u00a0 & m=-2 \\\\\u00a0\\n\u00a0& m>-1 \\\\\u00a0\\n\\end{align} \\right.$<\/span><\/p>","type":"choose","user_id":"108","test":"0","date":"2020-04-12 21:04:28"},{"id":"1582","test_id":"323","question":"<p>\u0110\u1ed3 th\u1ecb sau \u0111ây là c\u1ee7a hàm s\u1ed1 nào? <\/p><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=\"298.000002\" id=\"svg_1\" stroke=\"null\" width=\"399.999989\" x=\"1.000003\" 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\" y=\"1.500002\"><\/image> <\/g> <\/svg><\/span><\/p><p> <\/p>","options":["<span class=\"math-tex\">$y=\\frac{x+2}{x+1}$<\/span>","<span class=\"math-tex\">$y=\\frac{x+3}{1-x}$<\/span>","<span class=\"math-tex\">$y=\\frac{2x+1}{x+1}$<\/span>","<span class=\"math-tex\">$y=\\frac{x-1}{x+1}$<\/span>"],"correct":"3","answer":"<p>Ti\u1ec7m c\u1eadn \u0111\u1ee9ng x = -1; ti\u1ec7m c\u1eadn ngang y = 2<br \/>\u0110\u1ed3 th\u1ecb hàm s\u1ed1 c\u1eaft tr\u1ee5c tung t\u1ea1i (0 ; 1)<br \/> <\/p>","type":"choose","user_id":"108","test":"0","date":"2020-04-12 21:09:24"}]}