In: Accounting
Assume that you will have a 10-year, $19,000 loan to repay when you graduate from college next month. The loan, plus 6 percent annual interest on the unpaid balance, is to be repaid in 10 annual installments of $2,581 each, beginning one year after you graduate. You have accepted a well-paying job and are considering an early settlement of the entire unpaid balance in just three years (immediately after making the third annual payment of $2,581). Prepare an amortization schedule showing how much money you will need to save to pay the entire unpaid balance of your loan three years after your graduation. (Round your answers to the nearest dollar amount. Enter all amounts as positive numbers.)
Since amount for first three years is fixed annual payment already given in | ||||||
question, we just have to arrive at outstanding balance at the end of three years | ||||||
that can be paid in lump sum for final settlement of loan. | ||||||
A | B = D x 6% | C = A -B | D | |||
interest period | annual payment | annual interest expense @6% | reduction in unpaid balance | unpaid balance | ||
date of graduation | 19,000 | |||||
year 1 | 2,581 | 1,140 | 1,441 | 17,559 | ||
year 2 | 2,581 | 1,054 | 1,527 | 16,032 | ||
year 3 | 2,581 | 962 | 1,619 | 14,412 | ||
Explanation: | 19,000 | given | ||||
2,581 | given | |||||
First Row | 1140 = 19000 x 6% | |||||
First Row | 1441 = 2581 - 1140 | |||||
First Row | 17559 = 19000-1441 | |||||