Monica bought a $2000 4K Ultra HD TV for 15% down, with the balance to be paid with interest at 14% compounded monthly in six equal monthly payments. Construct the full amortization schedule for the debt. Calculate the total interest paid. (Do not round intermediate calculations. Round your answers to 2 decimal places. Leave no cells blank - be certain to enter "0" wherever required.) |
Solution:
Loan Amount=$2000*(1-0.15)=$1700
Monthly interest rate(r)=0.14/12=0.012
no. of payment(n)=6
Monthly payment=Loan Amount[r(1+r)^n/(1+r)^n-1]
=$1700[0.012(1+0.012)^6/(1+0.012)^6-1]
=$295
Amortzation schedule
No. of payment | Opening balance | Monthly payment | Interest | Principal | Closing balance |
1 | $1700 | $295 | $19.83 | 275.17 | $1424.83 |
2 | $1424.83 | $295 | $16.62 | $278.38 | $1146.45 |
3 | $1146.45 | $295 | $13.38 | $281.62 | $864.83 |
4 | $864.83 | $295 | $10.09 | $284.91 | $579.92 |
5 | $579.92 | $295 | $6.77 | $288.23 | $291.65 |
6 | $291.65 | $295 | $3.4 | $291.65 | 0 |
Total Interest paid=($295*6)-$1700
=$70
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