Question

You purchased a car using some cash and borrowing $18,000 the present value for 25 months at 15% per year. Calculate the monthly payment annuity payments. What is the balance (present value) of your loan? Then assume you have made ten The monthly payment at the specified loan rate over the given period is (Round to the nearest cent.) Enter your answer in the answer box and then click Check Answer.

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Answer #1

EMI of loan = Loan amount / PVIFA (n, i%)

= $ 18000 / PVIFA (25, 1.25%)

= $ 18000 / 21.35727

= $ 842.80

The monthly payment at the specified loan rate over the given period is $ 842.80

The Balance (present value) of loan (After ten payments) = 11462.65

Year Loan at beginning of year EMI Interest Principal Balance at end of year 18000.00 842.8 225.00617.80 17382.20842.8 217.28625.52 16756.68842.8 209.46 633.34 842.8 201.54641.26 15482.08 842.8 193.53 649.27 842.8 185.41 657.39 14175.41 842.8 177.19665.61 13509.81 842.8 168.87 673.93 12835.88 842.8 160.45 682.35 12153.53842.8 151.92 690.88 11462.65 842.8 143.2 699.52 10763.13 842.8 134.54708.26 10054.87 842.8 125.69 717.11 337.75842.8 116.72726.08 842.8 107.65 735.15 7876.52 842.898.46 744.34 7132.18842.8 89.15 753.65 79.73 763.07 5615.46842.8 70.19772.61 60.54 782.26 50.76 792.04 40.86 801.94 2466.61 842.8 30.83 811.97 20.68 822.12 83252 842.8 10.41 832.39 17382.20 16756.68 16123.34 15482.08 14832.80 14175.41 13509.81 12835.88 12153.53 11462.65 10763.13 10054.87 9337.75 8611.68 7876.52 7132.18 6378.53 5615.46 4842.86 4060.59 3268.55 2466.61 1654.64 832.52 0.00 16123.34 14832.80 10 12 8611.68 15 16 17 18 19 20 21 6378.53 842.8 4842.86 4060.59 3268.55 842.8 842.8 842.8 1654.64 842.8 25

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