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HomeToán lớp 3 (Sách Kết nối)Toán lớp 3 - Tập 1Bài 34: Thực hành và trải nghiệm với các đơn vị mi-li-mét, gam, mi-li-lít, độ CBài tập cơ bản
{"common":{"save":0,"post_id":"6213","level":1,"total":10,"point":10,"point_extra":0},"segment":[{"id":"3188","post_id":"6213","mon_id":"1158530","chapter_id":"1158612","question":"<p>N\u1ed1i s\u1ea3n ph\u1ea9m v\u1edbi c&acirc;n n\u1eb7ng ph&ugrave; h\u1ee3p c\u1ee7a ch&uacute;ng<\/p>","options":[["1 bao g\u1ea1o","1 lon s\u1eefa \u0111\u1eb7c","1 g&oacute;i m\u1ef3 t&ocirc;m"],["300 g","80g","5 kg"],["5 kg","300 g","80g"]],"correct":[1,2,0],"level":"1","hint":"","answer":"<p>\u0110&aacute;p &aacute;n \u0111&uacute;ng l&agrave;<\/p><p><span style=\"color:#16a085;\"><strong>1 bao g\u1ea1o - 5 kg<\/strong><\/span><\/p><p><span style=\"color:#16a085;\"><strong>1 lon s\u1eefa \u0111\u1eb7c&nbsp;&ndash; 300 g<\/strong><\/span><\/p><p><span style=\"color:#16a085;\"><strong>1 g&oacute;i m\u1ef3 t&ocirc;m - 80g<\/strong><\/span><\/p>","type":"matching","extra_type":"mat_txt","time":"0","user_id":"131","test":"1","date":"2022-09-27 07:50:43"},{"id":"3190","post_id":"6213","mon_id":"1158530","chapter_id":"1158612","question":"<p>M\u1ed9t g&oacute;i mu\u1ed1i I-\u1ed1t&nbsp;n\u1eb7ng kho\u1ea3ng:<\/p>","options":["<strong>A.<\/strong> 5 kg","<strong>B.<\/strong> 5 g","<strong>C.<\/strong> 500 kg","<strong>D.<\/strong> 500 g"],"correct":"4","level":"1","hint":"","answer":"<p>M\u1ed9t g&oacute;i mu\u1ed1i I-\u1ed1t&nbsp;n\u1eb7ng kho\u1ea3ng&nbsp;<span style=\"color:#16a085;\">500 g.<\/span><\/p><p>\u0110&aacute;p &aacute;n \u0111&uacute;ng l&agrave;&nbsp; &nbsp;<span style=\"color:#16a085;\"><strong>D.<\/strong> 500 g<\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"1","date":"2022-09-27 08:00:42","option_type":"txt","len":0},{"id":"3192","post_id":"6213","mon_id":"1158530","chapter_id":"1158612","question":"<p>M\u1ed9t lon n\u01b0\u1edbc gi\u1ea3i kh&aacute;t&nbsp;coca c&oacute;&nbsp;dung&nbsp;t&iacute;ch l&agrave;:<\/p><p><span class=\"svgedit\"><svg height=\"166\" 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\" y=\"9.13974\"><\/image> <\/g> <\/svg><\/span><\/p>","options":["<strong>A.<\/strong> 320 <span class=\"math-tex\">$ml$<\/span>","<strong>B.<\/strong> 1000 <span class=\"math-tex\">$l$<\/span>","<strong>C.<\/strong> 10 <span class=\"math-tex\">$ml$<\/span>","D. 10 <span class=\"math-tex\">$l$<\/span>"],"correct":"1","level":"1","hint":"","answer":"<p>M\u1ed9t lon n\u01b0\u1edbc gi\u1ea3i kh&aacute;t&nbsp;coca c&oacute;&nbsp;dung&nbsp;t&iacute;ch l&agrave;&nbsp;320&nbsp;<span class=\"math-tex\">$ml$<\/span><\/p><p>\u0110&aacute;p &aacute;n \u0111&uacute;ng l&agrave;&nbsp;<span style=\"color:#16a085;\">&nbsp;<strong>A.<\/strong>&nbsp;300&nbsp;<span class=\"math-tex\">$ml$<\/span><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"1","date":"2022-09-27 08:07:57","option_type":"math","len":0}]}
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