The following loan is a simple interest amortized loan with monthly payments. (Round your answer to the nearest cent.)
$170,000, 9 1/2%, 35 years
(a) Find the monthly payment.
$
(b) Find the total interest.
$
Monthly Loan Payment
Loan Amount (P) = $170,000
Monthly Interest Rate (n) = 0.791667% per month [9.50% / 12 Months]
Number of months (n) = 420 Months [35 Years x 12 Months]
Therefore, the Monthly Loan Payment = [P x {r (1+r)n} ] / [( 1+r)n – 1]
= [$170,000 x {0.00791667 x (1 + 0.00791667)420}] / [(1 + 0.00791667)420 – 1]
= [$170,000 x {0.00791667 x 27.437415}] / [27.437415 – 1]
= [$170,000 x 0.217213] / 26.437415
= $1,396.74 per month
“Monthly Loan Payment will be $1,396.74 per month“
Total Interest for the Loan
Total Interest for the Loan = Total Payment – Loan Amount
= [$1,396.74 per month x 420 Months] - $170,000
= $586,630.80 - $170,000
= $416,630.80
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