the monthly loan payment will be
=>(L * I) * (1 + I)^N / [ (1+I)^N] - 1
here,
L = $20,000.
I = 6% / 12 => 0.5% =>0.005.
N = 5 years * 12 months =>60 months.
now,
($20,000 * 0.005) * (1.005)^60 / [(1.005)^60] - 1
=>($100) * (1.34885015) / 0.34885015
=>$386.66.
monthly loan payment = $386.66.
to know the interest payment in second payment we shall prepare an extract of amortization schedule.
month | opening balance | interest on opening balance #@0.5% | EMI payment | Principal paid | closing balance |
1 | 20,000 | 100 | 386.66 | 386.66-100=>286.66 | 20,000-286.66=>19713.34 |
2 | 19,713.34 | 98.57 | 386.66 | 386.66-98.57=>288.09 | 19,425.21 |
Therefore interst paid in second month =$ 98.57.
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