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Prepare an amortization schedule for a five-year loan of $38,000. The interest rate is 7% per year, and the loan calls for eq

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Answer #1
Let us first calculate annual installment amount
Annual Installment Amount   = [P x R x (1+R)^N]/[(1+R)^N-1]
Where,
P= Loan Amount
R= Interest rate per period
N= Number of periods  
= [ $38000x0.07 x (1+0.07)^5]/[(1+0.07)^5 -1]
= [ $2660( 1.07 )^5] / [(1.07 )^5 -1
=$9267.85
Amortization shedule
Year Beginning Balance Total Payment Interest Payment Principal payment Ending Balance
1 $               38,000.00 $                  9,267.85 $                        2,660.00 $           6,607.85 $              31,392.15
2 $               31,392.15 $                  9,267.85 $                        2,197.45 $           7,070.40 $              24,321.75
3 $               24,321.75 $                  9,267.85 $                        1,702.52 $           7,565.33 $              16,756.42
4 $               16,756.42 $                  9,267.85 $                        1,172.95 $           8,094.90 $                8,661.52
5 $                 8,661.52 $                  9,267.85 $                            606.31 $           8,661.54 $                       -0.02
Interest paid in third year = 1702.52
Total Interest paid = 8339.23
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