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Q.

The time when simple interest on Rs.3.3 Lakhs at 6.5 % per annum is Rs. 75075 is:


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An Intiative by Sri Chaitanya

a

3.5 years

b

2 years

c

3 years

d

4 years 

answer is A.

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Detailed Solution

Concept: The question specifies the interest rates for the principal and the sale. The simple interest formula must be changed to reflect the simple interest values, principle amount, and annual interest rate.
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GSwJaTLT5M0yfKYEJAkulpUZWF+X9tr8N6d9ZTldxsgytTvKcMZW6uHvr1ws70veu1fK8Np+eJPgJptU99u7mhdq5Tj5r0rbnmdKgJdgKM+aja4za+ftvfau8vwAAADsQ3izG/JBvgsf8qF72bBhW/JhPB/6czT9fh/s+5UZHZuWUKAeN7XqRto3lNm1WfJzkMwwSd+EW9m8ez8vlOFz5X1bJsDp74GUyvKreRKM1AHOfjOfMmPpsdKGSPX7lerCm8yg2a9PKptY9+X3ovs9/qQsPpUsM2+6+0zx+wEAAHDSmjq8qU9S2kYlcNgVmZmRZSP1M/6vtCHCySCBRWaGfFTG30e/Eq5s2n/K0cf9a2mvy70O0vXNjJtFwU1kn5c66Eowst/So8isl37/zOBZJHvK9Pvnb3neSWDZiyc/s8zwermM37OENwkQ3yntcrLMJkrYU/er/5aybKxrO1G11XL/3Dt98z4CAACwD+HNdhwr7YyKbnnJfpUPw1lucjLIc2Y5z377nOR7zcyMTTpexuO+NuixWAKFbk+Z31dttf4MnWX3bPl7GT/fE4MeQ92snq4SEi2SAKm+/7zNh/vyc6tDpYQ3mQ2Tfx/6v38Jh/o/3zpg7P8+Z7nYQbr3MAEmAAAA+xDeTCv7p9T7ixxUmRlxMvl1GW9u21VOodqk+rSurn7R77TA9aXtn4Bi0YyY7I3TjZM9aJZd5paQp362BCf7BXQJa+r++/Xt1IHgiWHzXAm4+tfk+3+/qTP6nfZkr53MxKmXb9XB0V3D5n1lxtZT9YsAAADMCG+mlZkn+QB/vLRHJ2dmTcKceuZDXel7MskSof+V8feRUGDTx0RnSVA97jODHvtLuJT++Zkskg12u3tndsyyEt7Vz5aqZ7B0sqdM/f4dFN7UGzcvM6tl3r8Di07mmifLs/rXZ8nVMrKh9bI/HwAAgFPSvA9tmwxvmC8fyLO57LyZFqnM7li0+esuuqiMZ4Gkjvc7bUDey2yW2x8zoUeOPF8ks0y6EO2gZ+zPVMneOAlIlqn+njD9ynKzeTKLqR/GLDObpQ5vMuZB6n8H8j6sKrOP6p/3I4Me82XT5m0GqgAAADuv/tCWEt5sTwKEp8r4Z5K6r9fvZPFAGX8fOWVo0+aNmz2GFjle2n4JyhbNbqmXB62jFs08SWiXmTk5+WkZdXizzPtd/zvQPyp8Ff1j1vvjn2zBIwAAwE6pP7SlhDfbl5kI9c/loKU8uyghSLcBcFdZCrRpCVjqI64zK2TeyUud7tSlg2aqXFeG982pTduWWS/ZILheZpWaMrz5WRmHR6kvmrq/LL83EAAAAD31h7aU8Gb7EjLUS38O+4F623KaUv/7WHYvlKM6Uca/2wkQ5snMkO4UpXoj3lp9HHdmm2zLxU09WtqgKiHZY6WdOdR/vinDm7i2jN/3rrIJ8pWzrgAAACyj/tCWEt7shj+U8c9m0XKeXZUZIf3vISdRTeHsMt6DJScbzZv9kdkzaf9f3TBHApL+PRctedqULKN6tbTj/7up28rs+6pnvkwd3kSerw6R+pVNnjNLBwAAgCXUH9pSwpvdcFkZ/2wWLfvZVTlauv89vDVs3qjsc1O/hzntq5YAJG0n6oY5svFw/375G5pKQppskJxx32vqqmHz93YhvIkcz56ZNvX73x/j9z/0BgAAYF/1h7aU8GY3ZCZFt5Snq+zlcrLJJsz972GKPW86OZa8Pob97UGPdiPgri1HuR+kDm+m+HvJEeNZbtaN+XCZP4ModiW8icwUy0la9c+gX683dV53AQAAAGP1h7bUJj+M3ljG401dJ9OxxP0P4gly9vvAvsvyAb7//i8TJqzTX8v4d+DKXvuJvdfe6L22yLz7HRv0WK9bShumdGMddFz4LoU3nbw/eY76fevqwyLAAQAA2Ff9oS0lvNkd/Q/iH1RtJ4tsBtx//6c+nelYGc9gyslSnf/uvXZn77VFsuyq/p26d9BjdXnGbD5cq0+2WmaJ1i6GN50spfpXGb9/y35vAAAAp6T6Q1tKeLM7+jMulvkQvouuL8P3P0uAppZNhevfg4Qlv9r7Ost6lt1PqA5UUgmADjsrKte92dQj1evnlPFx51cPesy3rfAmM6zyvMu4qYyfMzUvwAIAADjl1R/aUsKb3VDPWElocDL6Y5l9D9lsdxsSCtS/B9m75i97Xz8763qghBT1TJ7Uff1OK8imyrnfser1eaeNLRMQ1aHIlOFNrs0G1cvIZsv195clYgAAAFTqD22pTYY3LK+/PCczO05GCRuyn0n3fRy0X8sm5Xjq/u95Ztt8tvf1Nb1+y5i39Oersnxw0Tle2mvnHTf+ahmPsYw8R/+aqcObhE7L+kcZjnvHsBkAAIDIyTv1B8SvBz3YlpzC0/1MjjIj4WelDYLywfhY1bZp2Uem+x5yWtI2Zb+V+nc99XG/05Ly86jv091rmROrogvnEiLlxKvaF2V8/8zGWqSerZWaOrxZZW+mhHn9cecd4w4AAHDKS1BTf9hL5YMYR5P3MHuUHPSBe57+viovVG2ruLIMZ2Lk573KLJPMJMnpSk+VdlPeBEHLyulB3cyWPMMu7GeSjYrr3/UsWzqMd8v4Xqns+5JNmfdb4nRBU0+WWf8Hh80/6N67ft096DHWv29Xy/z+rDO8Sd1ate3n/jIcdxv7IQEAAOy0/L/99Qe9rm7o9WN1vyzDzWbzAXrZGRnnN/VJaa/LbJWfDptX0l+y1NVHgx77O7uM90/JLJGHy/7BROeMMps5lGtWCYw26coyfj8OGxhcVtrvrb5fV3nv/t7U46UNwLLHzqtluF/OohOW8jtT3zO/U9lkuZbNjbNvT8asZ+wkiOlvxjxvaVc2TK7HWjXA7Yc3mYGUZzpIf3bZq1UbAADAKS8frvPBsv7A1lWWUyVE4HCyKXL9nmb2SWZkLHJRU/8rbf98sF3mA/B++h+m61rmZKV5pyp19VppZ9bMk2dOe/olSFjmhKQpvV9m38dbVduqMsOkfm+WrVebOrPsb96R5KmEPwl9EgglGMrfcbd/z+Vlfujz773++Z2qA6OEdPNCqFWXMNW/bwmEFs06y99C1/fTMv2SPgAAgJ2U/+f/qdJuErrfcql+5UNiPoRnM9Vcm5kGLCcfquv3s6uEB9nro/uwmlksmanz59J+iE7I8/u9148qs2zq8fMhf5l7J+Dpzx6qK8FMlvxkRlHul5lcD/SuyYf3eXu5bFt3wlTqoDBtGQm5Fr1P8+rRstzMlnnLvOZVwplje9f09xmqq79sLiHbb8v+y78SqBwvbdC7jDq86e6R3+X825H23OvaMgyOMzvsFwUAAIDv1R+sVq0c881ysq/JvCVLiyobveaknkWzFVaVD+r9oC5LaFZZEvebMpsJtGxlNsvNuXhHJYzMcyacXNd7nVlqCd/qZWb9SjCXsVcJKhJ2JGyadzR5KsFLApi+BGmvlHHfzKbrxs4Sq7p9USVQnHciVt+88GZR5XcxIVZm/gAAAMBWZOZKNpjNEdXZwyYhSj6wpjJrpZvVlFk48/YhWZdjpZ1BkcrXq0oYkNOV8qzZgycf5LvvI18nFEgYkFksWfa167IfS8KDF+uGNch7lcAry6lyulcqy48Sop3e67eqzJJJINbdMz+Pg97rjNmN/+uqbQoJc64q7XPnd6979oRN1++1AwAAAAwkWOlmftxUtQEAAACwZdm7KcFNZkIts+8PAAAAABPJvjTdqUoPVW0AAAAAbFl3wlE2//1Z1QYAAADAhmUD3DPrF/f8rsz2unmiagMAAABgw+4ssyVROQUre9vkBK/sa5NTsLrgJn1yjDsAAAAAE8kSqCyF6gKaRWWvGwAAAICJ3VDGIc28eq+0S6sAAAAAmNClZRzU1PVpUxd2FwAAAAAwrefLOLDp6t0iuAEAAADYqtObOtHUB6XdsPjLpl5u6o7SbloMAAAAW/X/Y+DVmF6+1LgAAAAASUVORK5CYII=" width="322" height="408" alt=Hence, the correct answer is option 1.
       
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