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A borrows ₹89,500 for 3 years at 7% p.a. simple interest. B borrows the same amount at simple interest of 9% for the first year, 8% for the second year, and 7% for the third year. What is the total simple interest (in ₹) paid by A and B?

A45,027

B47,025

C42,075

D40,275

Answer:

D. 40,275

Read Explanation:

We calculate simple interest for both A and B separately, then add.

A’s Simple Interest

SI=P×R×T100SI = \frac{P \times R \times T}{100}

=89500×7×3100= \frac{89500 \times 7 \times 3}{100}

=89500×0.21=18795= 89500 \times 0.21 = 18795

So, A pays = ₹18,795

B’s Simple Interest

B has different rates each year, so calculate year-wise:

Year 1 (9%)

89500×9100=805589500 \times \frac{9}{100} = 8055

Year 2 (8%)

89500×8100=716089500 \times \frac{8}{100} = 7160

Year 3 (7%)

89500×7100=626589500 \times \frac{7}{100} = 6265

Total for B:

8055+7160+6265=214808055 + 7160 + 6265 = 21480

So, B pays = ₹21,480

Total Interest (A + B)

18795+21480=4027518795 + 21480 = 40275

Final Answer: ₹40,275


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