On January 1, 2016, Eagle borrows $25,000 cash by signing a
four-year, 7% installment note. The note requires four equal total
payments of accrued interest and principal on December 31 of each
year from 2016 through 2019. (Table B.1, Table B.2, Table B.3, and
Table B.4) (Use appropriate factor(s) from the tables
provided.)
1. Compute the amount of each of the four equal total
payments.
2. Prepare an amortization table for this
installment note. (Round all amounts to the nearest whole
dollar.)
1. Let amount of each instalment be equal to x.
So, Instalment*Annuity Factor @ 7% for 4 years = Amount of loan taken
i.e. x*PVIFA(7%,4) = $25000
or, 3.38721 x = $25000
or, x = 25000/3.38721
= 7380.71 = $ 7381 (approx.)
2. Amortisation Table:
a | b | c | d | e | f |
Year | Opening Principal Outstanding | Interest @ 7% (b*7%) | Installment | Principal Repayment (d-c) | Closing Principal (b-e) |
1 | 25000 | 1750 | 7381 | 5631 | 19369 |
2 | 19369 | 1356 | 7381 | 6025 | 13344 |
3 | 13344 | 934 | 7381 | 6447 | 6897 |
4 | 6897 | 484 (balancing figure) | 7381 | 6897 | 0 |
Note: The last principal payment is equal to the outstanding balance at the beginning to square off the position and so, the last interest component has been computed as a balancing figure.
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