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{"common":{"save":0,"post_id":"6312","level":2,"total":10,"point":10,"point_extra":0},"segment":[{"id":"5796","mon_id":"1158790","chapter_id":"1158795","post_id":"6312","question":"<p>N\u1ebfu g\u1ecdi qu&atilde;ng \u0111\u01b0\u1eddng \u0111i \u0111\u01b0\u1ee3c t\u1eeb th\u1eddi \u0111i\u1ec3m ban \u0111\u1ea7u t\u1edbi th\u1eddi \u0111i\u1ec3m <span class=\"math-tex\">$t_1$<\/span> l&agrave; <span class=\"math-tex\">$s_1$<\/span>, qu&atilde;ng \u0111\u01b0\u1eddng \u0111i \u0111\u01b0\u1ee3c t\u1eeb th\u1eddi \u0111i\u1ec3m ban \u0111\u1ea7u t\u1edbi th\u1eddi \u0111i\u1ec3m <span class=\"math-tex\">$t_2$<\/span> l&agrave; <span class=\"math-tex\">$s_2$<\/span> th&igrave; t\u1ed1c \u0111\u1ed9 trung b&igrave;nh c\u1ee7a chuy\u1ec3n \u0111\u1ed9ng trong kho\u1ea3ng th\u1eddi gian t\u1eeb <span class=\"math-tex\">$t_1$<\/span> \u0111\u1ebfn <span class=\"math-tex\">$t_2$<\/span> l&agrave;:<\/p>","options":["A. <span class=\"math-tex\">$v=\\frac{s_2}{t_2}-\\frac{s_1}{t_1}$<\/span>","B. <span class=\"math-tex\">$v=\\frac{s_2-s_1}{t_2-t_1}$<\/span>","C. <span class=\"math-tex\">$v=\\frac{s_2+s_1}{t_2+t_1}$<\/span>","D. <span class=\"math-tex\">$v=\\frac{s_2}{t_2}+\\frac{s_1}{t_1}$<\/span>"],"correct":"2","level":"2","hint":"<p>T\u1ed1c \u0111\u1ed9 trung b&igrave;nh b\u1eb1ng qu&atilde;ng \u0111\u01b0\u1eddng \u0111i \u0111\u01b0\u1ee3c chia cho kho\u1ea3ng th\u1eddi gian \u0111i \u0111\u01b0\u1ee3c qu&atilde;ng \u0111\u01b0\u1eddng \u0111&oacute;.<\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>Ch\u1ecdn B.<br \/>Trong kho\u1ea3ng th\u1eddi gian t\u1eeb <span class=\"math-tex\">$t_1$<\/span> \u0111\u1ebfn <span class=\"math-tex\">$t_2$<\/span>:<br \/>+ Th\u1eddi gian \u0111i \u0111\u01b0\u1ee3c: &Delta;t = <span class=\"math-tex\">$t_2$<\/span> &ndash; <span class=\"math-tex\">$t_1$<\/span><br \/>+ Qu&atilde;ng \u0111\u01b0\u1eddng \u0111i \u0111\u01b0\u1ee3c: &Delta;s = <span class=\"math-tex\">$s_2$<\/span> &ndash; <span class=\"math-tex\">$s_1$<\/span><br \/>=&gt; T\u1ed1c \u0111\u1ed9 trung b&igrave;nh: <span class=\"math-tex\">$v=\\frac{\\triangle s}{\\triangle t}= \\frac{s_2-s_1}{t_2-t_1}$<\/span>&nbsp;<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2022-10-17 00:26:17","option_type":"math","len":0},{"id":"5797","mon_id":"1158790","chapter_id":"1158795","post_id":"6312","question":"<p>D\u1ee5ng c\u1ee5 d&ugrave;ng \u0111\u1ec3 \u0111o t\u1ed1c \u0111\u1ed9 t\u1ee9c th\u1eddi g\u1ecdi l&agrave;?<\/p>","options":["A. v&ocirc;n k\u1ebf","B. o&aacute;t k\u1ebf","C. l\u1ef1c k\u1ebf","D. t\u1ed1c k\u1ebf."],"correct":"4","level":"2","hint":"<p>D\u1ee5ng c\u1ee5 d&ugrave;ng \u0111\u1ec3 \u0111o t\u1ed1c \u0111\u1ed9 t\u1ee9c th\u1eddi g\u1ecdi l&agrave; t\u1ed1c k\u1ebf.<\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>Ch\u1ecdn D.<br \/>&nbsp;<span class=\"svgedit\"><svg height=\"199\" width=\"303\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> 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\" y=\"0\"><\/image> <\/g> <\/svg><\/span><br \/>(t\u1ed1c k\u1ebf tr&ecirc;n xe &ocirc; t&ocirc;)<br \/>D\u1ee5ng c\u1ee5 d&ugrave;ng \u0111\u1ec3 \u0111o t\u1ed1c \u0111\u1ed9 t\u1ee9c th\u1eddi g\u1ecdi l&agrave; t\u1ed1c k\u1ebf.<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2022-10-17 00:31:50","option_type":"txt","len":2},{"id":"5798","mon_id":"1158790","chapter_id":"1158795","post_id":"6312","question":"<p>H&atilde;y \u0111\u1ed5i 10 m\/s sang c&aacute;c \u0111\u01a1n v\u1ecb km\/s, cm\/s, km\/h,.<\/p>","options":["A. 10 m\/s = 0,01 km\/s = 1000 cm\/s = 36 km\/h","B. 10 m\/s = 1 km\/s = 100 cm\/s = 3,6 km\/h","C. 10 m\/s = 0,1 km\/s = 1000 cm\/s = 360 km\/h","D. 10 m\/s = 0,001 km\/s = 100 cm\/s = 0,36 km\/h"],"correct":"1","level":"2","hint":"<p>\u0110\u1ed5i l\u1ea7n l\u01b0\u1ee3t t\u1eebng \u0111\u01a1n v\u1ecb:<br \/>1 m = 0,001 km = 100 cm<br \/>1 s = <span class=\"math-tex\">$\\frac{1}{3600}$<\/span>&nbsp;h<\/p>","answer":"<p><span style=\"color:#27ae60;\"><strong>Ch\u1ecdn A.<br \/>&nbsp;<span class=\"math-tex\">$10(m\/s)= 10.\\frac{0.001}{1}(km\/s)=0.01(km\/s)$<\/span><\/strong><\/span><\/p><p><span style=\"color:#27ae60;\"><strong><span class=\"math-tex\">$10(m\/s)= 10.\\frac{100}{1}(cm\/s)=1000(cm\/s)$<\/span><br \/>&nbsp;<span class=\"math-tex\">$10(m\/s)= 10.\\frac{0.001}{\\frac{1}{3600}}(km\/h)=36(km\/s)$<\/span><\/strong><\/span><br \/>&nbsp;<\/p>","type":"choose","extra_type":"classic","user_id":"147","test":"0","date":"2022-10-17 00:36:49","option_type":"txt","len":2}]}
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