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{"common":{"save":0,"post_id":"4711","level":3,"total":10,"point":10,"point_extra":0},"segment":[{"id":"7662","post_id":"4711","mon_id":"1158113","chapter_id":"1158165","question":"<p>Gieo m\u1ed9t con x&uacute;c x\u1eafc li&ecirc;n ti\u1ebfp hai l\u1ea7n. H\u1ecfi s\u1ed1&nbsp;ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n&nbsp;gieo l&agrave; bao nhi&ecirc;u \u0111\u1ec3 c&aacute;c s\u1ef1 ki\u1ec7n sau c&oacute; th\u1ec3 x\u1ea3y ra? (\u0111&aacute;p &aacute;n vi\u1ebft theo quy \u01b0\u1edbc&nbsp;<strong>1 v&agrave; 2&nbsp;<\/strong>c&oacute;&nbsp;ngh\u0129a l&agrave; l\u1ea7n 1 gieo \u0111\u01b0\u1ee3c m\u1eb7t 1 ch\u1ea5m v&agrave; l\u1ea7n 2 gieo \u0111\u01b0\u1ee3c m\u1eb7t 2 ch\u1ea5m)<\/p><p>A: &quot;T\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo nh\u1ecf h\u01a1n 5&quot;<\/p><p>B: &quot;T&iacute;ch s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo nh\u1ecf h\u01a1n 3&quot;<\/p><p>C: &quot;T&iacute;ch s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo l&agrave; b&igrave;nh ph\u01b0\u01a1ng c\u1ee7a m\u1ed9t s\u1ed1 t\u1ef1 nhi&ecirc;n&quot;<\/p>","options":[["S\u1ef1 ki\u1ec7n A","S\u1ef1 ki\u1ec7n B","S\u1ef1 ki\u1ec7n C"],["1 v&agrave; 1; 2 v&agrave; 2; 3 v&agrave; 3; 4 v&agrave; 4; 5 v&agrave; 5; 6 v&agrave; 6","1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; 2 v&agrave; 2","1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; "],["1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; 2 v&agrave; 2","1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; ","1 v&agrave; 1; 2 v&agrave; 2; 3 v&agrave; 3; 4 v&agrave; 4; 5 v&agrave; 5; 6 v&agrave; 6"]],"correct":[2,0,1],"level":"3","hint":"","answer":"<p>X&eacute;t c&aacute;c s\u1ef1 ki\u1ec7n sau:<\/p><p>+ A: &quot;T\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo nh\u1ecf h\u01a1n 5&quot; <strong>x\u1ea3y ra n\u1ebfu&nbsp;s\u1ed1&nbsp;ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n&nbsp;gieo l&agrave;&nbsp;<\/strong><\/p><p><strong>1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; 2 v&agrave; 2<\/strong> (v&igrave; t\u1ed5ng nh\u1ecf h\u01a1n 5 n&ecirc;n t\u1ed5ng&nbsp;c&oacute; th\u1ec3 b\u1eb1ng&nbsp;2, 3 ho\u1eb7c 4)<\/p><p>+ B: &quot;T&iacute;ch s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo nh\u1ecf h\u01a1n 3&quot;&nbsp;<strong>x\u1ea3y ra n\u1ebfu&nbsp;s\u1ed1&nbsp;ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n&nbsp;gieo l&agrave;<\/strong><\/p><p><strong>1 v&agrave; 1;&nbsp;1 v&agrave; 2; 2 v&agrave; 1 <\/strong>(v&igrave; t&iacute;ch nh\u1ecf h\u01a1n 3 n&ecirc;n t&iacute;ch c&oacute; th\u1ec3 b\u1eb1ng 1 ho\u1eb7c 2)<\/p><p>+ C: &quot;T&iacute;ch s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo l&agrave; b&igrave;nh ph\u01b0\u01a1ng c\u1ee7a m\u1ed9t s\u1ed1 t\u1ef1 nhi&ecirc;n&quot;&nbsp;<strong>x\u1ea3y ra n\u1ebfu&nbsp;s\u1ed1&nbsp;ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo l&agrave;&nbsp;<\/strong><\/p><p><strong>1 v&agrave; 1;&nbsp; 2 v&agrave; 2;&nbsp; 3 v&agrave; 3;&nbsp; 4 v&agrave; 4;&nbsp; 5 v&agrave; 5;&nbsp; 6 v&agrave; 6&nbsp;<\/strong>(v&igrave; t&iacute;ch l&agrave; b&igrave;nh ph\u01b0\u01a1ng c\u1ee7a m\u1ed9t s\u1ed1 t\u1ef1 nhi&ecirc;n n&ecirc;n t&iacute;ch c&oacute; th\u1ec3 b\u1eb1ng 1<span class=\"math-tex\">$^2$<\/span>&nbsp;, 2<span class=\"math-tex\">$^2$<\/span>&nbsp;, 3<span class=\"math-tex\">$^2$<\/span>&nbsp;, 4<span class=\"math-tex\">$^2$<\/span>&nbsp;, 5<span class=\"math-tex\">$^2$<\/span>&nbsp;, 6<span class=\"math-tex\">$^2$<\/span>)<\/p><p>V\u1eady \u0111&aacute;p &aacute;n \u0111&uacute;ng l&agrave;<\/p><p><span style=\"color:#16a085;\"><strong>S\u1ef1 ki\u1ec7n A:&nbsp;1 v&agrave; 1; 1 v&agrave; 2; 2 v&agrave; 1; 2 v&agrave; 2<\/strong><\/span><\/p><p><span style=\"color:#16a085;\"><strong>S\u1ef1 ki\u1ec7n B:&nbsp;1 v&agrave; 1;&nbsp;1 v&agrave; 2; 2 v&agrave; 1<\/strong><\/span><\/p><p><span style=\"color:#16a085;\"><strong>S\u1ef1 ki\u1ec7n C:&nbsp;1 v&agrave; 1;&nbsp; 2 v&agrave; 2;&nbsp; 3 v&agrave; 3;&nbsp; 4 v&agrave; 4;&nbsp; 5 v&agrave; 5;&nbsp; 6 v&agrave; 6&nbsp;<\/strong><\/span><\/p>","type":"matching","extra_type":"mat_txt","time":"0","user_id":"131","test":"1","date":"2021-09-15 03:18:33"},{"id":"7664","post_id":"4711","mon_id":"1158113","chapter_id":"1158165","question":"<p>An gieo hai con x&uacute;c s\u1eafc 100 l\u1ea7n. \u1ede m\u1ed7i l\u1ea7n gieo, An c\u1ed9ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai con x&uacute;c x\u1eafc v&agrave; ghi l\u1ea1i k\u1ebft qu\u1ea3 nh\u01b0 b\u1ea3ng sau:<\/p><table border=\"1\" cellpadding=\"1\" cellspacing=\"1\" style=\"width: 600px;\"><tbody> <tr> <td>T\u1ed5ng s\u1ed1 ch\u1ea5m<\/td> <td>2<\/td> <td>3<\/td> <td>4<\/td> <td>5<\/td> <td>6<\/td> <td>7<\/td> <td>8<\/td> <td>9<\/td> <td>10<\/td> <td>11<\/td> <td>12<\/td> <\/tr> <tr> <td>S\u1ed1 l\u1ea7n<\/td> <td>4<\/td> <td>5<\/td> <td>7<\/td> <td>10<\/td> <td>13<\/td> <td>17<\/td> <td>15<\/td> <td>10<\/td> <td>8<\/td> <td>6<\/td> <td>5<\/td> <\/tr><\/tbody><\/table><p>N\u1ebfu t\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai con x&uacute;c x\u1eafc nh\u1ecf&nbsp;h\u01a1n 8 th&igrave; An th\u1eafng. <strong>T&iacute;nh x&aacute;c su\u1ea5t th\u1ef1c nghi\u1ec7m c\u1ee7a s\u1ef1 ki\u1ec7n &quot;An th\u1eafng&quot;.<\/strong><\/p>","options":[" 56%"," 66%","57%"],"correct":"1","level":"3","hint":"<p>X&aacute;c su\u1ea5t c\u1ee7a s\u1ef1 ki\u1ec7n &quot;An th\u1eafng&quot; \u0111\u01b0\u1ee3c t&iacute;nh b\u1eb1ng<\/p><p><span class=\"frac123\"><span class=\"ts\">S\u1ed1 l\u1ea7n t\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo&nbsp;nh\u1ecf h\u01a1n 8<\/span><span class=\"ms\">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;S\u1ed1 l\u1ea7n gieo<\/span><\/span> . 100%<span class=\"frac123\"><span class=\"ts\"><\/span><\/span><br \/>&nbsp;<\/p>","answer":"<p>S\u1ed1 l\u1ea7n gieo con x&uacute;c x\u1eafc l&agrave;: n=100<\/p><p>S\u1ed1 l\u1ea7n t\u1ed5ng s\u1ed1 ch\u1ea5m xu\u1ea5t hi\u1ec7n \u1edf hai l\u1ea7n gieo nh\u1ecf h\u01a1n 8&nbsp;l&agrave;: k = 4 + 5 + 7 + 10 + 13 +17 = 56<\/p><p>X&aacute;c su\u1ea5t th\u1ef1c nghi\u1ec7m c\u1ee7a s\u1ef1 ki\u1ec7n &quot;An th\u1eafng&quot; l&agrave;:&nbsp;<span class=\"math-tex\">$\\dfrac{k}{n}$<\/span>&nbsp;. 100% =&nbsp;<span class=\"math-tex\">$\\dfrac{56}{100}$<\/span>&nbsp;. 100% = 56%<\/p><p>V\u1eady \u0111&aacute;p &aacute;n l&agrave;&nbsp; &nbsp;&nbsp;<span style=\"color:#16a085;\"><strong>56%<\/strong><\/span><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"3","date":"2021-09-15 03:44:57","option_type":"txt","len":0},{"id":"7666","post_id":"4711","mon_id":"1158113","chapter_id":"1158165","question":"<p>Bi\u1ec3u \u0111\u1ed3 d\u01b0\u1edbi \u0111&acirc;y cho bi\u1ebft s\u1ed1 l\u01b0\u1ee3ng &aacute;o thun v&agrave; &aacute;o s\u01a1 mi b&aacute;n \u0111\u01b0\u1ee3c c\u1ee7a&nbsp;4 qu&yacute; trong n\u0103m 2020 c\u1ee7a c\u1eeda h&agrave;ng X (m\u1ed9t n\u0103m c&oacute; 4 qu&yacute;, m\u1ed9t qu&yacute; c&oacute; 3 th&aacute;ng).<\/p><p><span class=\"svgedit\"><svg height=\"300\" width=\"330\" xmlns:xlink=\"http:\/\/www.w3.org\/1999\/xlink\"> <g>&lt;title&gt;&lt;\/title><rect fill=\"#fff\" height=\"302\" id=\"canvas_background\" width=\"332\" 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=\"300\" id=\"svg_1\" stroke=\"null\" width=\"330.99999\" x=\"-0.5\" 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\" y=\"-0.50001\"><\/image> <\/g> <\/svg><\/span><\/p><p><strong>D\u1ef1a v&agrave;o bi\u1ec3u \u0111\u1ed3 h&atilde;y cho bi\u1ebft qu&yacute; n&agrave;o c&oacute; s\u1ef1 ch&ecirc;nh l\u1ec7ch gi\u1eefa&nbsp;s\u1ed1 l\u01b0\u1ee3ng &aacute;o&nbsp;thun v&agrave; &aacute;o s\u01a1 mi b&aacute;n \u0111\u01b0\u1ee3c l&agrave; l\u1edbn nh\u1ea5t?<\/strong><\/p>","options":["Qu&yacute; 2"," Qu&yacute; 3","<strong> <\/strong>Qu&yacute; 1","Qu&yacute; 4"],"correct":"4","level":"3","hint":"","answer":"<p>D\u1ef1a v&agrave;o bi\u1ec3u \u0111\u1ed3 ta c&oacute;:<\/p><p>+ Qu&yacute; 1 b&aacute;n \u0111\u01b0\u1ee3c 130 &aacute;o thun v&agrave; 155 &aacute;o s\u01a1 mi n&ecirc;n s\u1ed1 l\u01b0\u1ee3ng &aacute;o ch&ecirc;nh l\u1ec7ch l&agrave;:<\/p><p>155 - 130 = <strong>25<\/strong> (&aacute;o)<\/p><p>+ Qu&yacute; 2 b&aacute;n \u0111\u01b0\u1ee3c 180 &aacute;o thun v&agrave; 120&nbsp;&aacute;o s\u01a1 mi n&ecirc;n s\u1ed1 l\u01b0\u1ee3ng &aacute;o ch&ecirc;nh l\u1ec7ch l&agrave;:<\/p><p>180 - 120 = <strong>60<\/strong> (&aacute;o)<\/p><p>+ Qu&yacute; 3 b&aacute;n \u0111\u01b0\u1ee3c 150 &aacute;o thun v&agrave; 170 &aacute;o s\u01a1 mi n&ecirc;n s\u1ed1 l\u01b0\u1ee3ng &aacute;o ch&ecirc;nh l\u1ec7ch l&agrave;:<\/p><p>170 - 150 = <strong>20<\/strong> (&aacute;o)<\/p><p>+ Qu&yacute; 4 b&aacute;n \u0111\u01b0\u1ee3c 120 &aacute;o thun v&agrave; 187 &aacute;o s\u01a1 mi n&ecirc;n s\u1ed1 l\u01b0\u1ee3ng &aacute;o ch&ecirc;nh l\u1ec7ch l&agrave;:<\/p><p>187 - 120 = <strong>67<\/strong> (&aacute;o)<\/p><p>V&igrave; 67 &gt; 60 &gt; 25 &gt; 20 n&ecirc;n&nbsp;<strong>qu&yacute; 4 c&oacute; s\u1ef1 ch&ecirc;nh l\u1ec7ch gi\u1eefa&nbsp;s\u1ed1 l\u01b0\u1ee3ng &aacute;o&nbsp;thun v&agrave; &aacute;o s\u01a1 mi b&aacute;n \u0111\u01b0\u1ee3c l&agrave; l\u1edbn nh\u1ea5t.<\/strong><\/p><p>V\u1eady \u0111&aacute;p &aacute;n \u0111&uacute;ng l&agrave;<strong><span style=\"color:#16a085;\">&nbsp; &nbsp; &nbsp;Qu&yacute; 4<\/span><\/strong><\/p>","type":"choose","extra_type":"classic","time":"0","user_id":"131","test":"3","date":"2021-09-15 03:47:00","option_type":"txt","len":1}]}
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