Two partners investede Rs. 1250 and Rs. 850 respectively in a business. They distributed 60% of the profit equally and decide to distribute the remaining 40% as the ratio of their capitals. If one partner received Rs. 30 more than the other, find the total profit?	Choices: A) 393.75 B) 393.78 C) 393.72 D) 393.71 E) 393.77
Let the total profit be Rs.x   60% of the profit = \inline \frac{60}{100}\times x=Rs.\frac{3x}{5}   from this part of the profit each gets = Rs.\inline \frac{3x}{10}   40% of the profit = \inline \frac{40}{100}\times x=Rs.\frac{2x}{5}   Now, this amount of Rs.\inline \frac{2x}{5} has been divided in the ratio of capitals 1250 : 850 = 25 :17   \inline \therefore Share on first capital = \inline (\frac{2x}{5}\times \frac{25}{42})=Rs.\frac{5x}{21}   Share on second capital = \inline (\frac{2x}{5}\times \frac{17}{42})=Rs.\frac{17x}{105}   Total money received by 1st investor = \inline [\frac{3x}{10}+\frac{5x}{21}]= Rs.\frac{113x}{210}   Total money received by 2nd investor = \inline [\frac{113x}{210}+\frac{97x}{210}]=Rs.\frac{97x}{210}   \inline \therefore x = 393.75   Hence total profit = Rs. 393.75   393.75nswer:393.75
<result>A</result>
Two partners investede Rs. 1250 and Rs. 850 respectively in a business. They distributed 60% of the profit equally and decide to distribute the remaining 40% as the ratio of their capitals. If one partner received Rs. 30 more than the other, find the total profit?