The difference between the compound interest and the simple interest on a sum for 3 years at 20% per annum is Rs. 1,152. What is the simple interest on the sum for 3 years?
Correct answer D. Rs. 5,400
Topic / 71 questions
Compound Interest MCQs are aptitude questions on how money grows when interest is added to the principal and then earns interest itself, including rate, time and differences from simple interest. They help banking, staff selection and recruitment test candidates. Every question shows its correct answer instantly, so you can check calculations as you work.
Correct answer D. Rs. 5,400
Correct answer A. Rs. 25,000
Correct answer A. Rs. 4,064
Correct answer A. Rs. 1,700
Correct answer A. 16%
Correct answer D. 49,500
Correct answer A. Rs. 2,010
Correct answer D. 12%
Correct answer C. 5%
Correct answer B. Rs. 6,243.20
Correct answer B. 10%
Correct answer A. Rs. 2,705
Correct answer D. 15%
Correct answer D. Rs. 4,000
Correct answer B. 12 years
Correct answer A. Rs. 50
Correct answer A. 8.24%
Correct answer B. Rs. 1,497.60
Correct answer C. Rs. 1,200
Correct answer C. Rs. 990
Questions here use the formula A = P(1 + r/100)^n and its variations. You will find items on finding the rate at which Rs. 1200 becomes Rs. 1348.32 in two years, the difference between simple and compound interest over two or three years, and comparing yearly with half-yearly compounding. Some are data sufficiency questions, asking which statements are enough to find the compound interest. A useful shortcut is that for two years, CI minus SI equals P(r/100) squared, which saves time in exams.
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The amount is A = P(1 + r/100)^n, where P is the principal, r the annual rate and n the number of years. Compound interest is A minus P. For half-yearly compounding, halve the rate and double the number of periods.
For two years, compound interest exceeds simple interest by P(r/100)^2. For example, on Rs. 5,000 at 10 per cent, the difference is 5,000 x 0.01, which is Rs. 50. For three years, the difference is P(r/100)^2 multiplied by (3 + r/100).
Last reviewed October 2026