Mathematics
Jaya borrowed ₹50000 for 2 years. The rates of interest for two successive years are 12% and 15% respectively. She repays ₹33000 at the end of first year. Find the amount she must pay at the end of second year to clear her debt.
Compound Interest
56 Likes
Answer
Principal for first year = ₹50000, rate = 12%.
Interest for first year = = ₹6000.
Amount after first year = ₹50000 + ₹6000 = ₹56000.
Money refunded at the end of first year = ₹33000.
Principal for second year = ₹56000 - ₹33000 = ₹23000, rate = 15%.
Interest for second year = = ₹3450.
Amount after second year = ₹23000 + ₹3450 = ₹26450.
Hence, Jaya must pay ₹26450 at the end of second year to clear her debt.
Answered By
31 Likes
Related Questions
Mr. Raina deposits ₹ 1,600 in a bank every year in the beginning of the year, at 5% per annum compound interest. Calculate the amount due to him at the end of 2 years. Also find his gain in two years.
Mr. Dubey borrows ₹100000 from State Bank of India at 11% per annum compound interest. He repays ₹41000 at the end of first year and ₹47700 at the end of second year. Find the amount outstanding at the beginning of the third year.
Find the amount and the compound interest on ₹5000 for 2 years at 6% per annum, interest payable yearly.
Find the amount and the compound interest on ₹8000 for 4 years at 10% per annum, interest reckoned yearly.