{"common":{"save":0,"post_id":"8853","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"8285","mon_id":"1158790","chapter_id":"1159899","post_id":"8853","question":"<p>Hai \u0111i\u1ec3m A v&agrave; B tr&ecirc;n c&ugrave;ng m\u1ed9t b&aacute;n k&iacute;nh&nbsp;c\u1ee7a m\u1ed9t v&ocirc; l\u0103ng \u0111ang quay \u0111\u1ec1u, c&aacute;ch&nbsp;nhau 40 cm. \u0110i\u1ec3m A \u1edf ph&iacute;a ngo&agrave;i c&oacute; t\u1ed1c&nbsp;\u0111\u1ed9 <span class=\"math-tex\">$v_A=0,6\\;m\/s$<\/span>, c&ograve;n \u0111i\u1ec3m B c&oacute;&nbsp;<span class=\"math-tex\">$v_B=0,2\\;m\/s$<\/span>. T\u1ed1c \u0111\u1ed9 g&oacute;c c\u1ee7a v&ocirc; l\u0103ng v&agrave;&nbsp;kho\u1ea3ng c&aacute;ch t\u1eeb \u0111i\u1ec3m B \u0111\u1ebfn tr\u1ee5c quay l&agrave;<\/p>","options":["<strong>A.<\/strong> 2 rad\/s ; 10 cm","<strong>B.<\/strong> 3 rad\/s ; 30 cm","<strong>C.<\/strong> 1 rad\/s ; 20 cm","<strong>D.<\/strong> 4 rad\/s ; 40 cm"],"correct":"3","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong>&nbsp;1&nbsp;rad\/s ; 20 cm.<\/span><\/p><p>Theo \u0111\u1ec1 b&agrave;i ta c&oacute;:&nbsp;<span class=\"math-tex\">$r_A=r_B+0,4$<\/span>.<\/p><p>M&agrave; <span class=\"math-tex\">$v_A=\\omega.r_A=\\omega.(r_B+0,4)=0,6$<\/span>&nbsp;m\/s&nbsp; &nbsp;(1).<\/p><p><span class=\"math-tex\">$v_B=\\omega.r_B=0,2$<\/span>&nbsp;m\/s&nbsp; &nbsp;(2).<\/p><p>L\u1eadp t\u1ec9 s\u1ed1 (1) v&agrave; (2) ta \u0111\u01b0\u1ee3c<\/p><p><span class=\"math-tex\">$\\dfrac{v_A}{v_B}=\\dfrac{0,6}{0,2}$<\/span>&nbsp;hay&nbsp;<span class=\"math-tex\">$\\dfrac{\\omega(r_B+0,4)}{\\omega r_B}=3$<\/span>&nbsp;hay&nbsp;<span class=\"math-tex\">$\\dfrac{r_B+0,4}{r_B}=3$<\/span><\/p><p>Suy ra&nbsp;<span class=\"math-tex\">$r_B+0,4=3r_B$<\/span>&nbsp;suy ra&nbsp;<span class=\"math-tex\">$r_B=0,2$<\/span>&nbsp;(m) = 20 cm.<\/p><p>T\u1ed1c \u0111\u1ed9 g&oacute;c&nbsp;<span class=\"math-tex\">$v_B=\\omega r_B$<\/span>&nbsp;suy ra&nbsp;<span class=\"math-tex\">$\\omega=v_B:r_B=0,2:0,2=1$<\/span>&nbsp;(rad\/s).<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-04-13 09:30:39","option_type":"txt","len":2},{"id":"8289","mon_id":"1158790","chapter_id":"1159899","post_id":"8853","question":"<p>M\u1ed9t \u0111\u0129a tr&ograve;n nh\u1ecf b&aacute;n k&iacute;nh R l\u0103n kh&ocirc;ng&nbsp;tr\u01b0\u1ee3t \u1edf v&agrave;nh ngo&agrave;i c\u1ee7a \u0111\u0129a tr&ograve;n l\u1edbn b&aacute;n&nbsp;k&iacute;nh 2R trong m\u1eb7t ph\u1eb3ng ch\u1ee9a hai \u0111\u0129a,&nbsp;\u0111\u0129a&nbsp;l\u1edbn n\u1eb1m c\u1ed1 \u0111\u1ecbnh. Th\u1eddi gian l\u0103n h\u1ebft m\u1ed9t&nbsp;v&ograve;ng quanh t&acirc;m \u0111\u0129a l\u1edbn l&agrave; T. T&igrave;m t\u1ed1c&nbsp;\u0111\u1ed9 g&oacute;c c\u1ee7a \u0111\u0129a nh\u1ecf.<\/p>","options":["<strong>A.<\/strong> <span class=\"math-tex\">$\\dfrac{2\\pi}{T}$<\/span>","<strong>B.<\/strong> <span class=\"math-tex\">$\\dfrac{4\\pi}{T}$<\/span>","<strong>C.<\/strong> <span class=\"math-tex\">$\\dfrac{6\\pi}{T}$<\/span>","<strong>D.<\/strong> <span class=\"math-tex\">$\\dfrac{8\\pi}{T}$<\/span>"],"correct":"3","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>C.<\/strong>&nbsp;<span class=\"math-tex\">$\\dfrac{6\\pi}{T}$<\/span>.<\/span><\/p><p><span class=\"svgedit\"><svg height=\"218\" width=\"314\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g> &lt;title&gt;&lt;\/title&gt; <rect fill=\"#fff\" height=\"220\" id=\"canvas_background\" width=\"316\" 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%\" 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\" y=\"0.5\"><\/image> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_2\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"88.41478\" xml:space=\"preserve\" y=\"140.5\">O<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_3\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"250.41478\" xml:space=\"preserve\" y=\"56.5\">O<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"24\" id=\"svg_4\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"166.41478\" xml:space=\"preserve\" y=\"83.5\">M<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"15\" id=\"svg_5\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"105.41478\" xml:space=\"preserve\" y=\"145.5\">1<\/text> <text fill=\"#000000\" font-family=\"Helvetica, Arial, sans-serif\" font-size=\"15\" id=\"svg_6\" stroke=\"#000\" stroke-width=\"0\" text-anchor=\"start\" x=\"268.41478\" xml:space=\"preserve\" y=\"62.5\">2<\/text> <line fill=\"none\" id=\"svg_7\" stroke=\"#000\" stroke-linecap=\"undefined\" stroke-linejoin=\"undefined\" stroke-width=\"1.5\" x1=\"102.41478\" x2=\"252.41478\" y1=\"115.5\" y2=\"62.5\"><\/line> <\/g> <\/svg><\/span><\/p><p>Qu&atilde;ng \u0111\u01b0\u1eddng m&agrave; <span class=\"math-tex\">$O_2$<\/span> chuy\u1ec3n \u0111\u1ed9ng m\u1ed9t&nbsp;v&ograve;ng quanh <span class=\"math-tex\">$O_1$<\/span> l&agrave;&nbsp;<span class=\"math-tex\">$s=2\\pi O_2O_1=2\\pi.3R=6\\pi R$<\/span><\/p><p>V\u1eady s\u1ed1 v&ograve;ng quay c\u1ee7a v&ograve;ng tr&ograve;n t&acirc;m <span class=\"math-tex\">$O_2$<\/span>&nbsp;l&agrave;&nbsp;<span class=\"math-tex\">$N=\\dfrac{6\\pi R}{2\\pi R}=3$<\/span>&nbsp;(v&ograve;ng).<\/p><p>\u0110\u0129a l\u1edbn quay 1 v&ograve;ng th&igrave; \u0111\u0129a nh\u1ecf quay 3&nbsp;v&ograve;ng.<\/p><p>Suy ra&nbsp;<span class=\"math-tex\">$\\omega_2=3\\omega_1$<\/span>&nbsp;suy ra&nbsp;<span class=\"math-tex\">$\\omega_2=\\dfrac{6\\pi}{T}$<\/span>.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-04-13 09:46:44","option_type":"math","len":0},{"id":"8295","mon_id":"1158790","chapter_id":"1159899","post_id":"8853","question":"<p>M\u1ed9t xe &ocirc; t&ocirc; c&oacute; b&aacute;n k&iacute;nh b&aacute;nh xe 30 cm&nbsp;chuy\u1ec3n \u0111\u1ed9ng \u0111\u1ec1u. B&aacute;nh xe quay<br \/>10 v&ograve;ng\/s&nbsp;v&agrave; kh&ocirc;ng tr\u01b0\u1ee3t. T\u1ed1c \u0111\u1ed9 c\u1ee7a xe l&agrave;<\/p>","options":["<strong>A.<\/strong> 67 km\/h","<strong>B.<\/strong> 18,8 m\/s","<strong>C.<\/strong> 78 m\/s","<strong>D.<\/strong> 23 km\/h"],"correct":"2","level":"3","hint":"","answer":"<p>Ch\u1ecdn&nbsp;<span style=\"color:#16a085;\"><strong>B.<\/strong> 18,8 m\/s.<\/span><\/p><p><span class=\"math-tex\">$\\omega$<\/span> = 10 vo\u0300ng\/s = 10.2<span class=\"math-tex\">$\\pi$<\/span> rad\/s = 20<span class=\"math-tex\">$\\pi$<\/span>&nbsp;rad\/s.<br \/>B&aacute;n k&iacute;nh R = 30 cm = 0,3 m.<br \/>&rArr; v = <span class=\"math-tex\">$\\omega$<\/span>.R = 20<span class=\"math-tex\">$\\pi$<\/span>&nbsp;. 0,3 <span class=\"math-tex\">$\\approx$<\/span> 18,8 m\/s.<\/p>","type":"choose","extra_type":"classic","user_id":"131","test":"0","date":"2025-04-13 10:04:14","option_type":"txt","len":1}]}