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HomeLớp 6Toán lớp 6 - Sách kết nối tri thứcBài 23: Mở rộng phân số. Phân số bằng nhauBài tập trung bình
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\" y=\"-11\"><\/image> <\/g> <\/svg><\/span><\/p><p><span style=\"color:#2980b9;\"><strong>20 ph&uacute;t =&nbsp;? gi\u1edd<\/strong><\/span><\/p>","options":["<span class=\"math-tex\">$\\dfrac{20}{60}$<\/span>","<span class=\"math-tex\">$\u200b\u200b\\dfrac{2}{6}$<\/span>","<span class=\"math-tex\">$\\dfrac{1}{3}$<\/span>","<span class=\"math-tex\">$\\dfrac{2}{3}$<\/span>"],"correct":"3","level":"2","hint":"<p>1 gi\u1edd = 60 ph&uacute;t<\/p>","answer":"<p>1 gi\u1edd = 60 ph&uacute;t<\/p><p>20 ph&uacute;t =&nbsp;<span class=\"math-tex\">$\\dfrac{20}{60}$<\/span>&nbsp;gi\u1edd =<span style=\"color:#16a085;\">&nbsp;<\/span><span style=\"color:#16a085;\"><span class=\"math-tex\">$\\dfrac{1}{3}$<\/span><\/span>&nbsp;gi\u1edd ( v&igrave;&nbsp;<span class=\"math-tex\">$\\dfrac{20}{60}=\\dfrac{20:20}{60:20}=\\dfrac{1}{3}$<\/span>&nbsp;)<\/p><p>\u0110&aacute;p &aacute;n \u0111&uacute;ng l&agrave;&nbsp;<span style=\"color:#16a085;\"><span class=\"math-tex\">$\\dfrac{1}{3}$<\/span><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"1","date":"2021-08-17 13:57:11","option_type":"math","len":0},{"id":"5882","post_id":"4435","mon_id":"1158113","chapter_id":"1158119","question":"<p>T&igrave;m s\u1ed1 nguy&ecirc;n x th\u1ecfa m&atilde;n<\/p><p>&nbsp;<span style=\"color:#2980b9;\"><span class=\"math-tex\">$\\dfrac{x}{12}=\\dfrac{3}{-9}$<\/span><\/span>.<\/p><div class=\"lt123_imgs\">&nbsp;<\/div>","options":["4","-4","3","-3"],"correct":"2","level":"2","hint":"<p>D&ugrave;ng quy t\u1eafc b\u1eb1ng nhau c\u1ee7a hai ph&acirc;n s\u1ed1:<\/p><p><span class=\"math-tex\">$\\dfrac{a}{b}=\\dfrac{c}{d}$<\/span>&nbsp; n\u1ebfu&nbsp;<span class=\"math-tex\">$a.d =b.c$<\/span>&nbsp; v\u1edbi&nbsp;<span class=\"math-tex\">$a,b,c,d $<\/span>&nbsp;l&agrave; c&aacute;c s\u1ed1 nguy&ecirc;n v&agrave;&nbsp;<span class=\"math-tex\">$b,d \\ne 0$<\/span>.<\/p>","answer":"<p>D&ugrave;ng quy t\u1eafc b\u1eb1ng nhau c\u1ee7a hai ph&acirc;n s\u1ed1:<\/p><p><span class=\"math-tex\">$\\dfrac{a}{b}=\\dfrac{c}{d}$<\/span>&nbsp; n\u1ebfu&nbsp;<span class=\"math-tex\">$a.d =b.c$<\/span>&nbsp; v\u1edbi&nbsp;<span class=\"math-tex\">$a,b,c,d $<\/span>&nbsp;l&agrave; c&aacute;c s\u1ed1 nguy&ecirc;n v&agrave;&nbsp;<span class=\"math-tex\">$b,d \\ne 0$<\/span>.<\/p><p>V&igrave;&nbsp;&nbsp;<span class=\"math-tex\">$\\dfrac{x}{12}=\\dfrac{3}{-9}$<\/span>&nbsp;n&ecirc;n&nbsp;<span class=\"math-tex\">$x.(-9)=3.12=36$<\/span>. Suy ra&nbsp;<span style=\"color:#16a085;\"><span class=\"math-tex\">$x=36:(-9)=(-4)$<\/span><\/span>.<\/p><p>\u0110&aacute;p &aacute;n \u0111&uacute;ng l&agrave;: <strong><span style=\"color:#16a085;\">(-4)<\/span><\/strong><\/p>","type":"choose","extra_type":"flower","time":"0","user_id":"131","test":"1","date":"2021-08-17 14:34:22","option_type":"txt","len":0},{"id":"5883","post_id":"4435","mon_id":"1158113","chapter_id":"1158119","question":"<p>R&uacute;t g\u1ecdn ph&acirc;n s\u1ed1<\/p><p>&nbsp;<span class=\"math-tex\">$&nbsp;\\dfrac{4.27}{9.8}$<\/span>=<span class=\"frac123\"><span class=\"ts\">&lt;input class=\"tim_x input_number\" type=\"text\" \/&gt;&lt;\/span><span class=\"ms\">&lt;input class=\"tim_x input_number\" type=\"text\" \/&gt;&lt;\/span><\/span>.<\/p><div class=\"lt123_imgs\"><img class=\"img_dd small\" src=\"\/data\/library\/do-an\/banh3.png\" \/><\/div>","options":"","correct":["[\"3\",\"2\"]"],"level":"2","hint":"<p>Ph&acirc;n t&iacute;ch t\u1eed v&agrave; m\u1eabu th&agrave;nh t&iacute;ch c\u1ee7a c&aacute;c th\u1eeba s\u1ed1 nguy&ecirc;n t\u1ed1&nbsp;r\u1ed3i r&uacute;t g\u1ecdn.<\/p>","answer":"<p>Ph&acirc;n t&iacute;ch t\u1eed v&agrave; m\u1eabu th&agrave;nh t&iacute;ch c\u1ee7a c&aacute;c th\u1eeba s\u1ed1 nguy&ecirc;n t\u1ed1 r\u1ed3i r&uacute;t g\u1ecdn.<\/p><p>Ta c&oacute;&nbsp;<span class=\"math-tex\">$\\dfrac{4.27}{9.8}=\\dfrac{2.2.3.3.3}{3.3.2.2.2}=\\dfrac{3}{2}$<\/span>.<\/p><p>V\u1eady ph&acirc;n s\u1ed1 c\u1ea7n \u0111i\u1ec1n l&agrave;&nbsp;<span style=\"color:#16a085;\"><span class=\"math-tex\">$\\dfrac{3}{2}$<\/span><\/span>.<\/p>","type":"blank","extra_type":"","time":"0","user_id":"131","test":"1","date":"2021-08-17 15:03:10"}]}
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