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EMS_2020-10-01.sql
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EMS_2020-10-01.sql
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DROP TABLE IF EXISTS question_bank;--end
CREATE TABLE `question_bank` (
`question_id` int(11) NOT NULL,
`question` text NOT NULL,
`option_A` text NOT NULL,
`option_B` text NOT NULL,
`option_C` text NOT NULL,
`option_D` text NOT NULL,
`correct_option` varchar(255) NOT NULL,
`awarded_mark` int(10) NOT NULL,
PRIMARY KEY (`question_id`)
) ENGINE=InnoDB DEFAULT CHARSET=latin1;--end
INSERT INTO question_bank VALUES
('1','<p><img src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVYAAAB5CAIAAADtQJ6DAAAG3ElEQVR4nO3drWskSRiA8fo3Wo8dt25VqzFrzqw5USImYsS5hhaBiIUTDa0WAgsNy8GpULAyBJozawbanRjahTCUCUdoWoQhFHViZjaXkMtlk+Gqat/n52LCm56upz+mQysPQDAVegAAIZEAQDQSAIhGAgDRSAAgGgkARCMBgGgkABCNBACikQBANBIAiEYCANFIACAaCQBEIwGAaCQAEC3hBDh7XubZpOpuA4/xtdZTpZRSWV781tl10HHuxLd9pro660cXdBw8lGwC3IU5mCqlAu/i46LSR6YfvF/bxUedKZXXXQx7eTTbpy5OFnbt/dq2x7nKZs0ygq2DO4kmYL0y80mevw28i7uh/Vh317sfb/rmvVJ51Y3BJtqKZPs8cGn0JCvaIfQc+KcUE+DG5Wc9q7v+VMe1i99ac6iysh3CHudi3T5DW0zmZhXLhRI2EkzAuKhmh81y8NbEtYv7q7Z4E/4oF+P2cWN/VulZ0V6FngQPJZeA666al+3KeR/TLu69925lDsIf5SLcPmNX5WpremAuuBcQlbQSsLbtB10ttpfasezi3vvN7befq7v7AkHEvH1sZyqdqQgulHBPWgm4NHqiHnFobNj9fFg2R0ebY29I0W6fjc3t0kiGwVZaCbgvlqPc2rZV0fwZ/GuAh2LZPt+4oS2zSL40xQ4JeKWH69/Z86Pqjyi+94pi+9xx9rzM35Xhz5VwDwl4jc3jLg+8ieW+d/jt48au3m2fLC8+feks6z82KScAwKuRAEA0EgCIRgIA0UgAIBoJAEQjAYBoJAAQjQQAopEAQDQSAIj2gyfgsf+cBcIIvRoeF+lY+xL6QwfuhF4Nj4t0LAD/DxIAiEYCANFIACAaCQBEIwGAaCQAEI0EAKKRAEA0EgCI9mQCrNH/8qhjPC+oAPAanAUAopEAQDQSAIhGAgDRSAAgGgkARCMBbuz/ME2Rq0NjX/JFp7Nfaz1VSik11dVZP/L67Mc5e17mGV8nx0Z8Aoa2yDbPOrwoAeOiLk4Wdu392rbHucpmzZIGPMJdmIMpT5RESHwCvPf+pm/evzAB91waPcmKdtjPVD+S9crMJ3n+lgTEhwR472+tOdxDAoa2mMzNar2nqV5g84colc3Nau2dXdQ6C7/q3Lj8rGd115/q8MPgIRLg95EAN/ZnlZ4V7dU+53qZcVHlk1nzdVEfN8sIzkjGRTU7bJbD5nlzEhAbEuBfnYCxq/LdP09MD8xF6HsBmz8nhkm899ddNS/blfOeBMSJBPj9XAg425lKZ0plZTsEXnqub2Z7uLXxemvbftDVYtz8RAKiRAL83u4F7O224mu5vpmpNxFclVwaPXnsH03DbyJ8QwL8/hLghrbM8roL+2iAuzBlUehpdN9NcBYQJRLgd0fv901/85rf4ux5mb/bXvcGMyyb47r7a2jLbNb0txfm6Pc+glsC3pOASIlPwG1X/eNc9Tt3UDd29e5OYJYXn750Ntxy24RsVpjl6LePPGX648IG/JLyPhIQJfEJAGQjAYBoJAAQjQQAopEAQDQSAIhGAgDRSAAg2o+WgH95+xEQl9AL5U5Eo+xF6E8WeJbQC+VORKMA+P+RAEA0EgCIRgIA0UgAIBoJAEQjAYBoJAAQjQQAopEAQDQSAIhGAgDRSAAgGgkARCMBgGgkABCNBACikQBANBIAiEYCkuTs11pPlVJKTXV11o+RvD/8uZw9L/MsubcMJzr200hAgsZFXZws7Nr7tW2Pc5XNmmVKDXAX5mCqknvReKJj/xcSkLpLoydZ0Q6h53i29crMJ3n+NrG1lOjY/01yAi6NniilVDY3q7X33g9tkb2ruuvQg32PoS0mu/kT4MblZz2ru/5Up7SWEh37WSQnwHvvhrbM1JuivfLee7dqy5+0uQw91TO5sT+r9Gw7fBLGRTU7bJaDtyaltZTo2M8jPAHeW6PVZLfsb/rmqOlvAo/0LGNX5bvXUkwPzEUK9wKuu2petivnfVJrKdGxn0t8Am67arL9UN3KHJYJXVR772xnKp0plZXtEHkE1rb9oKvFuPkpmbWU6NjfgQR8S8B1V/+azkX1Nzd9816pQ2Mj3y13d14einzyRMf+DuITsPmM9WnfnZRpnE4/4Ia2zPK6S+vRgEQPp4mO/SQScGn0ROU/H5RfVkktog1nz8v83fZKNSGJrqVEx34SCRi7Klf5cWtTuQRwY1fv7gRmefHpS2cTW/8+2bWU6NhPIgFXbaETexYA2B/hCVjb9qRO7iwa2B+ZCXBjV+fZL83pr0Xz5xh6GiAgoQkY2jJTs8IsWf8QTmYCAGyRAEA0EgCIRgIA0UgAIBoJAEQjAYBoJAAQ7W/hKVoM11XzoQAAAABJRU5ErkJggg==\" style=\"height:100px; width:402px\" /></p>\n\n<p>Find x and y respectively in the subtraction above carried out in base 5</p>\n','A. 2, 4','B. 3, 2','C. 4, 2',' D. 4, 3','C','2'),
('2','<p>Find p, if 451<sub>6</sub> – p<sub>7</sub> = 305<sub>6</sub></p>\n','A. 611<sub>7</sub> ','B. 142<sub>7</sub>\n','C. 116<sub>7</sub>',' D. 62<sub>7</sub>','C','2'),
('3','<p><img src=\"data:image/png;base64,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\" style=\"height:83px; width:205px\" /></p>\n','A 2/25 ','B. 19/60','C. 7/12 ','D. 19/35','D','2'),
('4','<p>A farmer planted 5000 grains of maize and harvested 5000 cobs, each bearing 500 grains.What is the ratio of the number of grains sowed to the number harvested?</p>\n','A. 1:500 ','B. 1:5000','C. 1:25000',' D. 1:250000','D','2'),
('5','<p>Three teachers shared a packet of chalk. The first teacher got <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE1Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MjwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjU8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAdCAYAAAB1yDbaAAABLElEQVQ4T62UrU5DQRSEv8pqXgDXh6BYkJUVlQhMTV0Twk9DSOpqMIg6EIiKmsqq9gFw8ABINJZM2BsO2z13tz9rbm52Z2fmnD3TYI/VcLA94DnsPQED4Ds+mwKfAMfAC3AUvmvgPgduAmfA3ByUitMUuyfbklyHnyxzrKwF3AF94Csn2+7LwgiYAh+pwtbJVoUXHlCXeWD5XAKqsrtS4Bio1mltXGTB8jgBLiOqm1SP62QXPdqSPmc9D4uo/g6Nrey9wFsS/x4/iOeYuRrF87DxBnTj1+Yxd4D3uqfpyRbrY5im5EBUMr0kWRkfW8WQ9a95fgVmJTGUapkGQ8OiOPoXCCWtUg0egKtdwJJ+AdzG8RszV2P5aTy6wZCSbQNfNWh7iVLiOTuSOw3GD+BDMR732C3nAAAAAElFTkSuQmCC\" /> of the chalk and the second teacher received <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE1Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MjwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1uPjE1PC9tbj4KICAgICAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgIDwvbXJvdz4KICAgIDwvbWZyYWM+CjwvbWF0aD4=\" src=\"data:image/png;base64,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\" /> of the remainder.What fraction did the third teacher receive?</p>\n','<p>A. <img alt=\"MathML (base64):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\" src=\"data:image/png;base64,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\" /></p>','<p>B. <img alt=\"MathML (base64):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\" src=\"data:image/png;base64,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\" /></p>','<p>C. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bW4+MTwvbW4+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgICAgICAgICA8bW4+MzwvbW4+CiAgICAgICAgICAgICAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjI1PC9tbj4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" /></p>','<p>D. <img alt=\"MathML 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style=\"height:183px; width:289px\" /></p>\n\n<p>The shaded region in the venn diagram above</p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtc3VwPgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bWk+UDwvbWk+CiAgICAgICAgPC9tcm93PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bW8+JiN4MjI4Mjs8L21vPgogICAgICAgIDwvbXJvdz4KICAgIDwvbXN1cD4KICAgIDxtdGV4dD4mI3gyMjI5OzwvbXRleHQ+CiAgICA8bXRleHQ+KFFSKTwvbXRleHQ+CjwvbWF0aD4=\" 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/></p>','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtdGV4dD5QPC9tdGV4dD4KICAgIDxtdGV4dD4mI3gyMjI5OzwvbXRleHQ+CiAgICA8bXJvdz4KICAgICAgICA8bW8gbWF4c2l6ZT0iMSI+KDwvbW8+CiAgICAgICAgPG1pPlE8L21pPgogICAgICAgIDxtbyBtYXhzaXplPSIxIj4pPC9tbz4KICAgIDwvbXJvdz4KPC9tYXRoPg==\" 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src=\"data:image/png;base64,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\" /></p>','<p>D. <img alt=\"MathML (base64):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\" src=\"data:image/png;base64,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\" /></p>','A','2'),
('8','<p>In a class of 40 students, each student offers at least one of Physics and Chemistry. If the number of students that offer Physics is three times the number that offer both subjects and the number that offers Chemistry is twice the number that offer Physics, find the number of students that offer Physics only.</p>\n','A. 25 ','B. 15','C. 10 ','D. 5','C','2'),
('9','<p>Find the values of <em>x</em> where the curve y = <em>x</em><sup>3</sup> + 2<em>x</em><sup>2</sup> – 5<em>x</em> – 6 crosses the <em>x</em>-axis.</p>\n','A. -2, -1 and 3','<p>B. -2, 1 and <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />3</p>','<p>C. 2, -1 and <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />3</p>','D. 2, 1 and 3','C','2'),
('10','<p>Find the remainder when 3x<sup>3</sup> + 5<em>x</em><sup>2</sup> – 11<em>x</em> + is divided by <em>x</em> + 3</p>\n','A. 4 ','B. 1','<p>C. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />1</p>','<p>D. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />4</p>','B','2'),
('11','<p>Factorize completely ac – 2bc – a<sup>2</sup> + 4b<sup>2</sup></p>\n','<p>A. (a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> 2b)(c + a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />2b)</p>','<p>B. (a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> 2b)(c - a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> 2b)</p>','<p>C. (a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />2b)(c + a + 2b)</p>','<p>D. (a <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> 2b)(c - a + 2b)</p>','B','2'),
('12','<p><em>y</em> is inversely proportional to <em>x</em> and <em>y</em> = 4 when <em>x</em> = <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MTwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjI8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAiCAYAAABWQVnHAAABOElEQVRIS7WVrU5DQRCFv0qwSB6gkgeAJ8AgEbSyQVABD9CkhAcAg0CgmoqaegyqfQdqmhokGttMejfZ7N3Z2d0L12xyM3Nyzvyc6dHx6yXy+8ACOGtiLoB1GJ8CcLE3wBCQ96cU4Ah4Br6Bpxhbi8EJMAdmzdvCsADOgVfgGtjUMJgAp8AD8FsKYOoXwJw23sXa59ikAJLtywEw9ackmO3TGITjK3Ef2hRaRcxaM2uQTBAH8GJGtgPufQmdASoIHFL+rAY+A9nAlffjrWSZZA4uGxMRDDdQOw0klDACloF1JT3BB5D1PY74npNUbarZDLRWylbKV2WqUtQpMI5ZujUHUpNH4F0z1BSA80Ox89Y18rVqkyi6P61kjYEkbyOH5Ar4CuWEcyBn7FZpxyB2nf5lmYpWuzODPYFwOiP8qMsXAAAAAElFTkSuQmCC\" /> . find <em>x</em> when <em>y</em> = 10</p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICA8bW4+MTwvbW4+CiAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1uPjEwPC9tbj4KICAgICAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgIDwvbXJvdz4KICAgIDwvbWZyYWM+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAiCAYAAACwaJKDAAAA+0lEQVRIS+2WPxJBMRCHv1eqHULpANxDgVqhcQelgjugULgFB1A6gNIdTHhrMjtJXpCl8ZrMZLJffvv3pcLgqzKYbWALrOu10SQFbQFLYFJTRiWgoqio0j/0HoF/TMsVv0lJ6Y5yl5yAAXBO9WpO7zf2uj5gCl29LCdsMHPbotQEWkjoA2MaU19prNc7wA7o1of7wDHkoq80Nel7wAEQUHLIhNzXBnLZBZh7yobAGHDr1VecAxW3F+ofpdU/uTnQmLFctlceBLOv3Xfubbx46kHjkuWH5XdQE/djiZL9qa7XnESZlJRLzNvF3zTpBSzZj76tvjZQPh6DJkpvrjtgI9Ey1hkAAAAASUVORK5CYII=\" /></p>','<p>B. <img alt=\"MathML (base64):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\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAiCAYAAACA5IOiAAAA8ElEQVRIS+2UsQ4BQRCGvyvV3sEzSDwAtUaBWssbSDwABYUo8RB6HkCp8wJqrUzcxBl72d27U0hss5fNfPfv/DszCSVWksPWgT2wTXdnmIVrwBwYpdGDGFgVCin/4cin+lHDbIVJGmegB1xsjebVdlC7VAIvgqReQWP5VOVScKTwM7ySnK1yH9iZw4/B4FKWQdAFNr5cXLCoXoFTLKzjp11khjWAG9DJ5HwA5DZy/rZ8breAI7AGJsA9S/tgiZUfrFzNEQKrDzNrYii8BKa2LUNgufbQl7MOgmYmP7myU9VV2+qumpr7TF9rDF9llm/JB5Z/OCO42VrsAAAAAElFTkSuQmCC\" /></p>','C. 2',' D. 10','B','2'),
('13','<p>The length L of a simple pendulum varies directly as the square of its period T. if a pendulum with period 4 secs is 64cm long, find the length of a pendulum whose period is 9 sec.</p>\n','A. 36cm','B. 96cm','C. 144cm ','D. 324cm','D','2'),
('14','<p><img src=\"data:image/png;base64,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\" style=\"height:204px; width:250px\" /></p>\n\n<p>The shaded area in the diagram above is represented by</p>\n','A. {(x, y) : y + 3x < 6}\n','B. {(x, y) : y + 3x < - 6}\n','C. {(x, y) : y - 3x < 6}\n','D. {(x, y) : y - 3x < - 6}','A','2'),
('15','<p>What are the integral values of x which satisfy the inequality –1 < 3 – 2x <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjY0OzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAARCAYAAAAyhueAAAAAmklEQVQ4T73TsQ2FMAxF0Uv5a4agZAF6lqBnCihgAIZAFCxBx14IiUgILDsJ8FNbJ8+Ok/DBSR6YDbAA69WIQXesA1qgl0KFoCbmLrDQHzAAtZbMt/0oTEt6Bve6QnoM7YGt9jNgBvIQ3EJdoBSYgNIH90UlvDouuk0iFHWAm/v41vKbnzA2qQpL6HWlNEBct78lNWdmFXySdAMJ9xYSxr+5LAAAAABJRU5ErkJggg==\" /> 5?</p>\n','A. -2, 1, 0, -1','B. -1, 0, 1, 2','C. -1, 0, 1, ','D. 0, 1, 2','C','2'),
('16','<p>The <em>nth</em> terms of two sequences are <em>Q<sub>n</sub> – 3.2<sup>n-2</sup></em> and<em> U<sub>m</sub> = 3.2<sup>2m– 3</sup></em>. find the product of <em>Q<sub>2</sub></em> and <em>U<sub>2</sub></em></p>\n','A. 3 ','B. 6\n','C. 12',' D. 18','D','2'),
('17','<p>Given that the first and fourth terms of a G.P are 6 and 162 respectively, find the sum of the first three terms of the progression.</p>\n','A. 8',' B. 27\n','C. 48 ','D. 78','D','2'),
('18','<p>Find the sum to infinity of the series <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MTwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1uPjI8L21uPgogICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAiCAYAAABWQVnHAAABOElEQVRIS7WVrU5DQRCFv0qwSB6gkgeAJ8AgEbSyQVABD9CkhAcAg0CgmoqaegyqfQdqmhokGttMejfZ7N3Z2d0L12xyM3Nyzvyc6dHx6yXy+8ACOGtiLoB1GJ8CcLE3wBCQ96cU4Ah4Br6Bpxhbi8EJMAdmzdvCsADOgVfgGtjUMJgAp8AD8FsKYOoXwJw23sXa59ikAJLtywEw9ackmO3TGITjK3Ef2hRaRcxaM2uQTBAH8GJGtgPufQmdASoIHFL+rAY+A9nAlffjrWSZZA4uGxMRDDdQOw0klDACloF1JT3BB5D1PY74npNUbarZDLRWylbKV2WqUtQpMI5ZujUHUpNH4F0z1BSA80Ox89Y18rVqkyi6P61kjYEkbyOH5Ar4CuWEcyBn7FZpxyB2nf5lmYpWuzODPYFwOiP8qMsXAAAAAElFTkSuQmCC\" />, <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MTwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjY8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAiCAYAAABWQVnHAAABNElEQVRIS7WVLVIDQRCFv5XRSA6AzAFAwxEQkBPEBKqQIEAiwKQqnkTkCPHhAMi4GCQaS3UxXTU1P92TbLJmq3bfvn3d/fpNR8+rM74/A5bAMGAugM8UbxEo9gYYAXL/2ZVgALwB38BLSa2n4ARYAB/hnnF4BOfAFLgGNvsoeAROgTvgd1cCt34hbBnjuDQ+VWMRmONrIXDrt0pwx1dTkNpXcKuaC70mNq2ZZySXRAneXWQOmMQl9CbYQ8D/JwfrQUmBeuEqvHwqZUJNgdj4wVpjy8qSAWugmIFepKnsrZUBMUlagkifA6/AZZTIt62RJhv4DNwDs5BCSlokiRVoAonCOMJqzzMfWEBRJs3Nzoa0BzVgM0FphGa4pgpKZZhnQ82JOg1p1Fefg8Xd0qNuo/t3AfwBSllDI/IIgf8AAAAASUVORK5CYII=\" />, <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MTwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgICAgIDxtbj4xODwvbW4+CiAgICAgICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" />,……………</p>\n','A. 1 ','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MzwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjQ8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAiCAYAAABWQVnHAAABNElEQVRIS8WVrU4DQRSFv0p0HwIUL0A9EoFAAKqOJgQ0AUGDQxA0DiqQmCY1VfAOgOAJQGPJCfc2w2Z2dmZKYJMVm7nzzbk/Z7bHkk+vY/8pcG4xZ8C4GZ8CaPMceAJ2gTtgYN8LThugD+h9tchV4B4Y5QKaSqVg35R8hItdNVCsUnkDJrF6tQE8Z98TLaAWcxVsAzvAS0kXPLa1gLkKBLgGDmsVbFgHjoHPrhRU8TBfzcIFcAL8aJ+DmkXUaY/BKbNY70vnIGmXnDZmAa4qXH0UtnFpQIWA7y2/VoOUgio3OtDnYq/UzgLIA0NgHbgtBazY/E+BmxrAFvAMvNvJRQokfQ14sItVV1k2QO47AC7NuvouAsjzytuvriKAB28mhiL7x+KMIgWxg/8f0OnSP3FjUsUXbd5AI06r+iQAAAAASUVORK5CYII=\" /></p>','<p>C.<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bWk+MjwvbWk+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgICAgIDxtbj4zPC9tbj4KICAgICAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICA8L21mcmFjPgo8L21hdGg+\" src=\"data:image/png;base64,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\" /></p>','<p>D. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1uPjE8L21uPgogICAgICAgIDwvbXJvdz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICAgICAgPG1uPjM8L21uPgogICAgICAgICAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgIDwvbXJvdz4KICAgIDwvbWZyYWM+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAiCAYAAACA5IOiAAABBklEQVRIS+2VPQ5BQRSFv1fS2oBOaQEWoVTQKShEbMBPKCWILYjCFhQ6C1BagFKtlRszTCYz783wFBLTvMnknjn3nHvvvIQPVuLBloAtsFFfZ5gNLgBLoKOiWzFgzfAW8x8cWaofNczuMJFxAhrA2e5RX28HjUsu4FUQ1StoIFvN/BE4kvgRnotmk7kC7ICqOhwBM1dqNrMA28AYuAH6ornrRbHBdWCvgEKmm+biYs/SrJ8jSfsY22FD4OACprktoKliiupt0VkErobmMtBUZ8/sszRLoDi+Bvr2ZIWAvaaFgIV5AvSy0hajaoY+XWf5Z6WWSgK7wMKop9fprwxG8HiGGOa97A4kvjwjV79FTQAAAABJRU5ErkJggg==\" />+</p>','B','2'),
('19','<p>If the operation * on the set of integers is defined by p*q = "pq", find the value of 4*(8*32).</p>\n','A. 16 ','B. 8','C. 4 ','D. 3','B','2'),
('20','<p>The sum of the interior angles of a pentagon is 6x +6y. find y in terms of x</p>\n','<p>A. y = 60 <img alt=\"MathML (base64):PG1hdGg+CiAgICA8bW8gbWF0aHNpemU9IjE4Ij4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />x</p>','<p>B. y = 90 <img alt=\"MathML (base64):PG1hdGg+CiAgICA8bW8gbWF0aHNpemU9IjE4Ij4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> x</p>','<p>C. y = 120 <img alt=\"MathML (base64):PG1hdGg+CiAgICA8bW8gbWF0aHNpemU9IjE4Ij4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" />x</p>','<p>D. y = 150 <img alt=\"MathML (base64):PG1hdGg+CiAgICA8bW8gbWF0aHNpemU9IjE4Ij4mI3gyMjEyOzwvbW8+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAFCAYAAABIHbx0AAAAKElEQVQoU2NkoBJgRDMnmoGBYQkRZscwMDAsRVaHbhARZmBXMvgMAgAAhgIGXHYZ0AAAAABJRU5ErkJggg==\" /> x</p>','B','2'),
('21','<p><img src=\"data:image/png;base64,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\" /></p>\n\n<p>P, R and S lie on a circle centre O as shown above while Q lies outside the circle. Find <PSO.</p>\n','A. 35<sup>0</sup> ','B. 40<sup>0</sup> ','C. 45<sup>0</sup> ','D. 55<sup>0</sup>','B','2'),
('22','<p><img 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\" /></p>\n\n<p><span style=\"background-color:#ecf0f1\">In the diagram above, PQ =4cm and TS = 6cm, if the area of parallelogram PQTU is 32cm</span><sup><span style=\"background-color:#ecf0f1\">2</span></sup><span style=\"background-color:#ecf0f1\">, find the area of the trapezium PQRU</span></p>\n','<p>A. 24cm<sup>2</sup></p>','<p>B. 48cm<sup>2</sup></p>','<p>C. 60cm<sup>2</sup></p>','<p>D. 72cm<sup>2</sup></p>','D','2'),
('23','<p>An arc of a circle of length 22cm subtends an angleof 3x<sup>0</sup> at the centre of the circle. Find the value of x if the diameter of the circle is 14cm.</p>\n','A. 30<sup>0</sup> ','B. 60<sup>0</sup> ','C. 120<sup>0</sup> ','D. 180<sup>0</sup>','B','2'),
('24','<p>Determine the locus of a point inside a square PQRS which is equidistant from PQ and QR</p>\n','A. The diagonal PR. ','B. The diagonal QS ','C. Side SR ','D. The perpendicular bisector of PQ.','B','2'),
('25','<p>The locus of a point which is 5cm from the line LM is a</p>\n','A. pair of lines on opposite sides of LM and parallel to it, each distances 5cm form LM\n','B. line parallel to LM and 5cm from LM\n','C. pair of parallel lines on one side of LM and parallel to LM\n','D. line distance 10cm from LM and parallel to LM.','A','2'),
('26','<p>Find the value of a<sup>2 </sup>+ b<sup>2</sup> if a + b = 2 and the distance between the points (1, a) ands (b, 1) is 3 units.</p>\n','A. 3',' B. 5\n','C. 11 ','D. 14','C','2'),
('27','<p>Find the midpoint of the line joining P(-3, 5) and Q(5, -3).</p>\n','A. (4, -4) ','B. (4, 4)','C. (2, 2) ','D. (1,1)','D','2'),
('28','<p><img src=\"data:image/png;base64,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\" /></p>\n\n<p>Find the value of x in the figure above.</p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT4yMDwvbWk+CiAgICA8bXNxcnQ+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjY8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tc3FydD4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" /></p>','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtcm93PgogICAgICAgIDxtbj4xNTwvbW4+CiAgICA8L21yb3c+CiAgICA8bXNxcnQ+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1uPjY8L21uPgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgPC9tc3FydD4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" /></p>','<p>C. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtcm93PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bW4+NTwvbW4+CiAgICAgICAgPC9tcm93PgogICAgPC9tcm93PgogICAgPG1zcXJ0PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgIDxtbj42PC9tbj4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgIDwvbXJvdz4KICAgIDwvbXNxcnQ+CjwvbWF0aD4=\" src=\"data:image/png;base64,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\" /></p>','<p>D. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtcm93PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgIDxtbj4zPC9tbj4KICAgICAgICAgICAgPC9tcm93PgogICAgICAgIDwvbXJvdz4KICAgIDwvbXJvdz4KICAgIDxtc3FydD4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bW4+NjwvbW4+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICA8L21zcXJ0Pgo8L21hdGg+\" src=\"data:image/png;base64,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\" /></p>','C','2'),
('29','<p>Find the derivative of (2 + 3x)(1 - x) with respect to x</p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbj42PC9tbj4KICAgIDxtaT54PC9taT4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+MTwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,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\" /></p>','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbj4xPC9tbj4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+NjwvbW4+CiAgICA8bWk+eDwvbWk+CjwvbWF0aD4=\" src=\"data:image/png;base64,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\" /></p>','C. 6 ','<p>D.<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+MzwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAQCAYAAAAFzx/vAAAA1UlEQVRIS72TrQ0CQRCFv5NgaQCHpACKQCLAYRCEDvgJSBJIaAEQtHACRwFICkCiseQlu8nuhlxO3OzKyWa+efPeFGR+hQGvB9yAvuu9Anae0zRQsCmwBr6Ah++Bq6BNA4dA6WDq3wKOwNurbBqYOtRxyrTSh4XCFLgE7h5mCRRo6+hPYAS8rIDyrQ18Ag+7wFi11EMVLzVOZeJTV+OvknoCFlJpHRrNEwUnB1AKN8D830prbKjyi8Iy8H4FHp4tzkJhmQGHYKQooVYprVxBDg+jAbIDf0lHIxFnmIYiAAAAAElFTkSuQmCC\" /></p>','B','2'),
('30','<p>Find the derivative of the function y = 2x<sup>2</sup>(2x - 1) at the point x = -1</p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+NjwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB0AAAAQCAYAAADqDXTRAAAAzklEQVRIS+XUIXLCQBSH8V8kmoNwANBwhAp6CZipbEUrEShmOADcpBwAicMg0bWdZXY7IQQwu0UQlU0y+73/l7ev8oCrKsjsYo1RZHzgK9yXgo7xhhfsmsFKQPv4xgCbNpO5oUnpHhP8/Ac0aF1hhiF6Efoa/+9pmTvpOz4xxTImTYX8gXNCO5jHZHW1F8+b0FTVvZN0pit+fA0aXgcDocHC/secSS82r1VeFNp2XJKBQ6nh0KY4FLKoD4rcepPR1MVhvW1OplLQm434PNBfXVIqEcm2uwMAAAAASUVORK5CYII=\" /></p>','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+NDwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB0AAAAQCAYAAADqDXTRAAAAmklEQVRIS+XTMQ4BQRQG4G9LtUNQuQC90gFQ6bZzADdwBB0OoHEC7kDjBHqtbDKbkGxkmzckppxM8s0//7zCF1aRwVzhhn1tRaNDnDDLhfawwADbHGgHcxyxyYVOcME9JQxPWj1rHwd0c6AVUmKNR1t0il2LMXr7jS/nl6nHa9oLT1oD4w+XHuEcPafhSZsC/g/aWG90p7+DPgGx2iIRXD18PAAAAABJRU5ErkJggg==\" /></p>','C. 16',' D. 18','C','2'),
('31','<p>If y – 3 cos (x/3), find dy/dx when x = 3pi/2</p>\n','A. 2 ','B. 1 ','<p>C. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+MTwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABoAAAAQCAYAAAAI0W+oAAAAbElEQVQ4T2NkoBNgpIE9wgwMDEsZGBgWQ2mwFdS0iJOBgaGfgYEhHer4GFpZBAscmvto1CKK0yFRcRTNwMCwhAirUFIUmnqiLCLCDoJKRi0iGEToCtBLBpD8RQYGhnAGBoab1CyC8Lps+FkEALqcGxHvxHoPAAAAAElFTkSuQmCC\" /></p>','<p>D. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+MzwvbW4+CjwvbWF0aD4=\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAAQCAYAAAAFzx/vAAAA1UlEQVRIS72TrQ0CQRCFv5NgaQCHpACKQCLAYRCEDvgJSBJIaAEQtHACRwFICkCiseQlu8nuhlxO3OzKyWa+efPeFGR+hQGvB9yAvuu9Anae0zRQsCmwBr6Ah++Bq6BNA4dA6WDq3wKOwNurbBqYOtRxyrTSh4XCFLgE7h5mCRRo6+hPYAS8rIDyrQ18Ag+7wFi11EMVLzVOZeJTV+OvknoCFlJpHRrNEwUnB1AKN8D830prbKjyi8Iy8H4FHp4tzkJhmQGHYKQooVYprVxBDg+jAbIDf0lHIxFnmIYiAAAAAElFTkSuQmCC\" /></p>','C','2'),
('32','<p>What is the rate of change of the volume v of hemisphere with respect to its radius r when r = 2?</p>\n','<p>A. 2<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT4mI3gzQzA7PC9taT4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAMCAYAAABWdVznAAAAqElEQVQoU7XRMQ5BQRDG8d8r1dxBr6V3CHEClVpIEIdQ6CgcQaPTK1UaLbVWJnkr+yQvoTDJJrO785+Zb6bwoxVZ/ADbGn6GZfwlYIprFrxDvB1xypME0CzPDXNscMcKEzw+gXTvYogxOpn/rAOihbDoNfcrspKGNvYY4YLQEGCl/yQ6TeeA8FsZHFoaOKcyUSHKL9ArM8YQokIf61LTW0e+h69W+H/gBT9oHg3Oqgs9AAAAAElFTkSuQmCC\" /></p>','<p>B. 4<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT4mI3gzQzA7PC9taT4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAMCAYAAABWdVznAAAAqElEQVQoU7XRMQ5BQRDG8d8r1dxBr6V3CHEClVpIEIdQ6CgcQaPTK1UaLbVWJnkr+yQvoTDJJrO785+Zb6bwoxVZ/ADbGn6GZfwlYIprFrxDvB1xypME0CzPDXNscMcKEzw+gXTvYogxOpn/rAOihbDoNfcrspKGNvYY4YLQEGCl/yQ6TeeA8FsZHFoaOKcyUSHKL9ArM8YQokIf61LTW0e+h69W+H/gBT9oHg3Oqgs9AAAAAElFTkSuQmCC\" /></p>','<p>C. 8<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT4mI3gzQzA7PC9taT4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAMCAYAAABWdVznAAAAqElEQVQoU7XRMQ5BQRDG8d8r1dxBr6V3CHEClVpIEIdQ6CgcQaPTK1UaLbVWJnkr+yQvoTDJJrO785+Zb6bwoxVZ/ADbGn6GZfwlYIprFrxDvB1xypME0CzPDXNscMcKEzw+gXTvYogxOpn/rAOihbDoNfcrspKGNvYY4YLQEGCl/yQ6TeeA8FsZHFoaOKcyUSHKL9ArM8YQokIf61LTW0e+h69W+H/gBT9oHg3Oqgs9AAAAAElFTkSuQmCC\" /></p>','<p>D. 16<img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT4mI3gzQzA7PC9taT4KPC9tYXRoPg==\" src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAMCAYAAABWdVznAAAAqElEQVQoU7XRMQ5BQRDG8d8r1dxBr6V3CHEClVpIEIdQ6CgcQaPTK1UaLbVWJnkr+yQvoTDJJrO785+Zb6bwoxVZ/ADbGn6GZfwlYIprFrxDvB1xypME0CzPDXNscMcKEzw+gXTvYogxOpn/rAOihbDoNfcrspKGNvYY4YLQEGCl/yQ6TeeA8FsZHFoaOKcyUSHKL9ArM8YQokIf61LTW0e+h69W+H/gBT9oHg3Oqgs9AAAAAElFTkSuQmCC\" /></p>','C','2'),
('33','<p><img src=\"data:image/png;base64,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\" style=\"height:102px; width:282px\" /></p>\n','<p>A. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtaT42PC9taT4KICAgIDxtZnJhYz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICA8bW4+MjwvbW4+CiAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtbj4zPC9tbj4KICAgICAgICA8L21yb3c+CiAgICA8L21mcmFjPgo8L21hdGg+\" src=\"data:image/png;base64,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\" /></p>','<p>B. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtZnJhYz4KICAgICAgICA8bXJvdz4KICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICA8bXJvdz4KICAgICAgICAgICAgICAgICAgICA8bW4+MjwvbW4+CiAgICAgICAgICAgICAgICA8L21yb3c+CiAgICAgICAgICAgIDwvbXJvdz4KICAgICAgICA8L21yb3c+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtbj4zPC9tbj4KICAgICAgICA8L21yb3c+CiAgICA8L21mcmFjPgo8L21hdGg+\" src=\"data:image/png;base64,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\" /></p>','<p>C. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bWZyYWM+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1uPjI8L21uPgogICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bW4+MzwvbW4+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" /></p>','<p>D. <img alt=\"MathML (base64):PG1hdGggbWF0aHNpemU9IjE4Ij4KICAgIDxtbz4mI3gyMjEyOzwvbW8+CiAgICA8bW4+NjwvbW4+CiAgICA8bWZyYWM+CiAgICAgICAgPG1yb3c+CiAgICAgICAgICAgIDxtcm93PgogICAgICAgICAgICAgICAgPG1yb3c+CiAgICAgICAgICAgICAgICAgICAgPG1uPjI8L21uPgogICAgICAgICAgICAgICAgPC9tcm93PgogICAgICAgICAgICA8L21yb3c+CiAgICAgICAgPC9tcm93PgogICAgICAgIDxtcm93PgogICAgICAgICAgICA8bW4+MzwvbW4+CiAgICAgICAgPC9tcm93PgogICAgPC9tZnJhYz4KPC9tYXRoPg==\" src=\"data:image/png;base64,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\" /></p>','A','2'),
('34','<p><img src=\"data:image/png;base64,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\" /></p>\n\n<p>The pie chart above shows the distribution of the crops harvested from a farmland in a year. If 3000 tonnes of millet is harvested, what amount of beans is harvested?</p>\n','A. 9000 tonnes ','B. 6000 tonnes','C. 1500 tonnes ','D. 1200 tonnes','D','2'),
('35','<p>I. Rectangular bars of equal width<br />\nII. The height of each rectangular bar<br />\nis proportional to the frequency of<br />\nthe3 corresponding class interval.<br />\nIII. Rectangular bars have common sides with no gaps in between.</p>\n\n<p>A histogram is described by</p>\n','A. I and II ','B. I and III','C. I,II and III ','D. II and III','C','2'),
('36','<p><img src=\"data:image/png;base64,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\" style=\"height:245px; width:558px\" /></p>\n\n<p>The graph above shows the cumulative frequency curve of the distribution of marks in a class test.What percentage of the students scored more than 20 marks?</p>\n','A. 68% ','B. 28%','C. 17%','D. 8%','B','2'),
('37','<p>Themean age of a group of students is 15 years.When the age of a teacher, 45 years old, is added to the ages of the students, the mean of their ages becomes 18 years. Find the number of students in the group.</p>\n','A. 7 ','B. 9\n','C. 15',' D. 42','B','2'),
('38','<p>The weights of 10 pupils in a class are 15kg, 16kg, 17kg, 18kg, 16kg, 17kg, 17kg, 17kg, 18kg and 16kg. What is the range of this distribution?</p>\n','A. 1 ','B. 2','C. 3',' D. 4','C','2'),
('39','<p>Find the mean deviation of 1, 2, 3 and 4</p>\n','A. 1.0 ','B. 1.5','C. 2.0',' D. 2.5','A','2'),
('40','<p>In how many ways <strong>can 2 students</strong> be selected from a group of 5 <span style=\"color:#ff0066\">students</span> in a debating<u> <em>competition</em></u>?</p>\n','A. 10 ways.','B. 15 ways.','C. 20 ways','D. 25 ways.','A','2');--end