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Question

A young couple buying their first home borrow $85,000\$ 85,000 for 3030 years at 7.2%7.2 \% compounded monthly and make payments of $576.97\$ 576.97. After 33 years, they are able to make a one-time payment of $2000\$ 2000 along with their 3636th payment.

(a) Find the unpaid balance immediately after they pay the extra $2000\$ 2000 and their 3636th payment.

(b) How many regular payments of $576.97\$ 576.97 will amortize the unpaid balance from part (a)? Give the answer to one decimal point.

( c ) How much will the remaining debt be after the number of full payment periods in (b) is made? How much extra must be included with last full payment to pay off the debt?

(d) How much will the couple pay over the life of the loan by paying the extra $2000\$ 2000?

Solution

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a)

The objective of this exercise is to calculate the unpaid balance of an amortized loan inmediately after an specific payment.

How can I calculate the unpaid balance of an amortized loan?

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