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Let Fahim's share be x
and Farhan's share be y
x + y = 37570
\(x(1 + \frac{1}{10})^7 = y (1+\frac{ 1}{10})^9 \)

Solve for y
y = 17000
C is the answer


Bunuel
Fahim and Farhan together earned Rs. 37,570 from a business venture. They divided it and each deposited his share in a bank. At the end of 9 years the amount Farhan had in the bank was the same as the amount Fahim had at the end of 7 years. If the interest was compounded annually at 10% per annum, what was Farhan’s share of the money earned from the business venture?

(A) Rs. 14,174
(B) Rs. 16,437
(C) Rs. 17,000
(D) Rs. 18,785
(E) Rs. 20,570
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F1 + F2 = 37570
Let F1 has amount = 37570 - x
F2 has amount = x

Given amount F2 gets in 9 years = Amount F1 gets in 7 years
Rate = 10% for both
Amount of F2 = p(1 + r/100)^n

A1 = x(1+10/100)^9

A2 = 37570 - x (1+10/100)^7

A1 = A2
x(1+10/100)^9 = 37570 - x (1+10/100)^7
1.21 x = 37570 - x
2.21 x = 37570
x = 17000

IMO C
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How do you easily divide 37570 by 2.21?
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ferrarce30
How do you easily divide 37570 by 2.21?
Approximate. Divide by 2 and subtract 10%:

37,570/2 ≈ 18,800

Subtracting 10% gives: 18,800 - 1,880 ≈ 17,000.
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