rate of interest = 15.40%
for 7 years
Annual payment = $1,340,000 (payment at the beginning of period - BOP)
Present value of the loan, PV:
PV = $1,340,000 + $1,340,000/(1+0.154)^1 + $1,340,000/(1+0.154)^2 + $1,340,000/(1+0.154)^3 + $1,340,000/(1+0.154)^4 + $1,340,000/(1+0.154)^5 + $1,340,000/(1+0.154)^6
PV = $6,357,048
First Equated annual Installment (EAI) is paid at the BOP of amount $1,340,000. Second EAI is paid at the beginning of the 1st year. So its present value is $1,340,000/(1+0.154)^1. Similarly other installments till the last installment paid at the beginning of the 6th year, whose PV = $1,340,000/(1+0.154)^6.
Below is the amortization table for the same (with payments at the BOP)
Year | Beg Loan o/s | EAI | Interest Paid | Principal Paid | End o/s |
0 | $6,357,048 | $1,340,000 | 0 | $1,340,000 | $5,017,048 |
1 | $5,017,048 | $1,340,000 | $772,625.33 | $567,375 | $4,449,673 |
2 | $4,449,673 | $1,340,000 | $685,249.63 | $654,750 | $3,794,923 |
3 | $3,794,923 | $1,340,000 | $584,418.07 | $755,582 | $3,039,341 |
4 | $3,039,341 | $1,340,000 | $468,058.45 | $871,942 | $2,167,399 |
5 | $2,167,399 | $1,340,000 | $333,779.45 | $1,006,221 | $1,161,179 |
6 | $1,161,179 | $1,340,000 | $178,821.49 | $1,161,179 | ($0) |
$9,380,000 | $6,357,048 |
Loan borrowed: $6,357,048
Answer: 6,357,000 (nearest to whole dollar)
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