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HomeLớp 12Toán lớp 12 - Sách Kết nối tri thứcBài 1. Tính đơn điệu và cực trị của hàm số.Bài tập cơ bản
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\" y=\"7.5\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$(0;+\\infty)$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$(0;1)$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$(-1;0)$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$(1;+\\infty)$<\/span>"],"correct":"2","level":"1","hint":"<p>D\u1ef1a v&agrave;o b\u1ea3ng bi\u1ebfn thi&ecirc;n <span class=\"math-tex\">$f^\\prime(x)&lt;0$<\/span>&nbsp;th&igrave; h&agrave;m s\u1ed1 ngh\u1ecbch bi\u1ebfn .<\/p>","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;<span class=\"math-tex\">$(0;1)$<\/span>.<\/span><\/p><p>D\u1ef1a v&agrave;o b\u1ea3ng bi\u1ebfn thi&ecirc;n ta th\u1ea5y&nbsp;<span class=\"math-tex\">$f^\\prime(x)&lt;0$<\/span>&nbsp;&hArr;&nbsp;<span class=\"math-tex\">$x \\in (-\\infty;-1) \\cup (0;1)$<\/span>.<\/p><p>Suy ra h&agrave;m s\u1ed1 ngh\u1ecbch bi\u1ebfn tr&ecirc;n c&aacute;c kho\u1ea3ng&nbsp;<span class=\"math-tex\">$(-\\infty;-1) ; (0;1)$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-06-13 02:29:34","option_type":"math","len":0},{"id":"5274","post_id":"7382","mon_id":"1159285","chapter_id":"1159288","question":"<p>Cho h&agrave;m s\u1ed1 <span class=\"math-tex\">$y=f(x)$<\/span>&nbsp;c&oacute; \u0111\u1ed3 th\u1ecb l&agrave; \u0111\u01b0\u1eddng cong trong h&igrave;nh b&ecirc;n. H&agrave;m s\u1ed1 \u0111&atilde; cho \u0111\u1ed3ng bi\u1ebfn tr&ecirc;n&nbsp;kho\u1ea3ng n&agrave;o d\u01b0\u1edbi \u0111&acirc;y?<\/p><p><span class=\"svgedit\"><svg height=\"300\" width=\"290\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"292\" 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>&lt;title&gt;&lt;\/title><image height=\"330.000004\" id=\"svg_1\" stroke=\"null\" width=\"288\" x=\"1\" 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\" y=\"0.499996\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$(-\\infty;2)$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$(0;2)$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$(-2;2)$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$(2;+\\infty)$<\/span>"],"correct":"2","level":"1","hint":"<p>\u0110\u1ed3 th\u1ecb h&agrave;m <span class=\"math-tex\">$y=f(x)$<\/span>&nbsp;&rdquo;\u0111i l&ecirc;n&rdquo; th&igrave; h&agrave;m s\u1ed1 \u0111\u1ed3ng bi\u1ebfn, &ldquo;\u0111i xu\u1ed1ng&rdquo; th&igrave; h&agrave;m s\u1ed1 ngh\u1ecbch bi\u1ebfn.<\/p>","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong>&nbsp;<span class=\"math-tex\">$(0;2)$<\/span>.<\/span><\/p><p>D\u1ef1a v&agrave;o \u0111\u1ed3 th\u1ecb ta th\u1ea5y h&agrave;m s\u1ed1 \u0111\u1ed3ng bi\u1ebfn tr&ecirc;n kho\u1ea3ng&nbsp;<span class=\"math-tex\">$(0;2)$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-06-13 02:33:43","option_type":"math","len":0},{"id":"5275","post_id":"7382","mon_id":"1159285","chapter_id":"1159288","question":"<p>Cho h&agrave;m s\u1ed1 <span class=\"math-tex\">$y=f(x)$<\/span>&nbsp;c&oacute; b\u1ea3ng x&eacute;t d\u1ea5u c\u1ee7a \u0111\u1ea1o h&agrave;m nh\u01b0 sau.&nbsp;H&agrave;m s\u1ed1 \u0111&atilde; cho ngh\u1ecbch bi\u1ebfn tr&ecirc;n c&aacute;c kho\u1ea3ng n&agrave;o d\u01b0\u1edbi \u0111&acirc;y?<\/p><p><span class=\"svgedit\"><svg height=\"52\" width=\"320\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"54\" id=\"canvas_background\" width=\"322\" x=\"-1\" y=\"-1\"><\/rect> <g display=\"none\" height=\"100%\" id=\"canvasGrid\" overflow=\"visible\" wfd-invisible=\"true\" 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>&lt;title&gt;&lt;\/title><image height=\"51.53918\" id=\"svg_1\" stroke=\"null\" width=\"465.99999\" x=\"-73\" 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\" y=\"4\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$(-1;1)$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$(0;+\\infty)$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$(-\\infty;-1)$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$(-1;0)$<\/span>"],"correct":"3","level":"1","hint":"<p>D\u1ef1a v&agrave;o b\u1ea3ng x&eacute;t d\u1ea5u&nbsp;<span class=\"math-tex\">$f^\\prime(x)&lt;0$<\/span>&nbsp;th&igrave; h&agrave;m s\u1ed1 ngh\u1ecbch bi\u1ebfn .<\/p>","answer":"<p>Ch\u1ecdn<span style=\"color:#16a085;\">&nbsp;<strong>C.<\/strong>&nbsp;<span class=\"math-tex\">$(-\\infty;-1)$<\/span>.<\/span><\/p><p>D\u1ef1a v&agrave;o b\u1ea3ng x&eacute;t d\u1ea5u c\u1ee7a \u0111\u1ea1o h&agrave;m ta c&oacute; h&agrave;m s\u1ed1 ngh\u1ecbch bi\u1ebfn tr&ecirc;n c&aacute;c kho\u1ea3ng&nbsp;<span class=\"math-tex\">$(-\\infty;-1)$<\/span>&nbsp;v&agrave;&nbsp;<span class=\"math-tex\">$(0;1)$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2024-06-13 02:37:25","option_type":"math","len":0}]}
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