A sum doubles in 10 years at simple interest. Rs. 5,000 is invested at this rate, and after 4 years the rate is raised by 5% per annum. What is the amount at the end of 10 years?
Correct answer C. Rs. 11,500
Topic / 69 questions
Simple Interest MCQs test calculations of interest charged only on the original principal, using the formula SI = P × R × T ÷ 100. They are common in NTS, banking, SSC and IBPS papers. Each question has an instant answer, so you can check your working and get faster at finding rate, time or principal.
Correct answer C. Rs. 11,500
Correct answer B. Rs. 12,000
Correct answer A. Rs. 4,400
Correct answer A. Rs. 584
Correct answer C. Rs. 2,300
Correct answer C. Rs. 10,425
Correct answer A. 8%
Correct answer B. 10%
Correct answer C. Rs. 4,075
Correct answer B. Rs. 8,000
Correct answer D. Rs. 4,000
Correct answer C. Rs. 16,000
Correct answer D. 9 months
Correct answer C. Rs. 1,453.50
Correct answer A. Rs. 7,500
Correct answer C. 3.5 years
Correct answer C. Rs. 864
Correct answer B. Rs. 4,320
Correct answer B. Rs. 7,000
Correct answer D. 8 1/3%
This Aptitude topic uses one main formula and its rearrangements. Questions ask for the rate of interest when a sum grows to a known amount in a set number of years, the principal when amounts after two different periods are given, and the combined rate when money is lent to two people for different times. Amount equals principal plus interest, and with simple interest the interest is the same every year. A quick method for two-amount problems is to subtract the earlier amount from the later one to get the interest for the extra years, then work backwards to the principal.
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Simple interest equals principal × rate × time ÷ 100, where the rate is per cent per year and time is in years. The amount is principal plus simple interest. For example, Rs. 12,500 growing to Rs. 15,500 in 4 years earns Rs. 3,000, so the rate is 6 per cent.
Simple interest is calculated only on the original principal, so it is the same every year. Compound interest is calculated on the principal plus interest already added, so it grows each period. For the same rate and time beyond one year, compound interest is always higher.
Last reviewed October 2026