Create the amortization schedule for a loan of $18,000, paid monthly over three years using an APR of 9 percent. Enter the data for the first three months.
EMI = [P * I
* (1+I)^N]/[(1+I)^N-1]
P =loan amount or Principal = 18000
I = Interest rate per month = 9/12 = 0.75%
N = the number of installments = 3*12 = 36 (12 months for 3
years)
EMI = [18000*0.75%*(1+0.0075)^36]/[(1+0.0075)^36-1] = 572.40
Month |
Opening balance |
Total Payment (EMI) |
Interest paid |
Principal paid |
End balance |
1 |
18000 |
572.40 |
135 (18000*9%/12) |
437.40 (572.40-135) |
17562.60 |
2 |
17562.60 |
572.40 |
131.72 |
440.68 |
17121.92 |
3 |
17121.92 |
572.40 |
128.41 |
443.99 |
16677.93 |
Get Answers For Free
Most questions answered within 1 hours.