Question

A loan is being amortized by means of level monthly payments at an annual effective interest rate of 8%. The amount of princi

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Answer #1

Option D

Loan Principal=1312604.856

Number of months=12*30=360
Annual rate compounded monthly=((1+8%)^(1/12)-1)*12=7.721%
Monthly payment=9377.22

Loan Amortization Schedule

Payment Loan beginning balance Payment Interest payment Principal payment Loan ending balance
1 1312604.856 $9,377.22 $8,445.34 $931.88 $13,11,672.97
2 $13,11,672.97 $9,377.22 $8,439.34 $937.88 $13,10,735.09
3 $13,10,735.09 $9,377.22 $8,433.31 $943.91 $13,09,791.18
4 $13,09,791.18 $9,377.22 $8,427.24 $949.99 $13,08,841.19
5 $13,08,841.19 $9,377.22 $8,421.12 $956.10 $13,07,885.09
6 $13,07,885.09 $9,377.22 $8,414.97 $962.25 $13,06,922.84
7 $13,06,922.84 $9,377.22 $8,408.78 $968.44 $13,05,954.40
8 $13,05,954.40 $9,377.22 $8,402.55 $974.67 $13,04,979.73
9 $13,04,979.73 $9,377.22 $8,396.28 $980.94 $13,03,998.79
10 $13,03,998.79 $9,377.22 $8,389.97 $987.26 $13,03,011.53
11 $13,03,011.53 $9,377.22 $8,383.62 $993.61 $13,02,017.92
12 $13,02,017.92 $9,377.22 $8,377.22 $1,000.00 $13,01,017.92
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