Amortization Calculator - Loan Payment Schedule
Break a loan into monthly payment, total interest, and total paid.
Monthly payment
$1,136
Total interest
$208,808
Total paid
$408,808
| 1 | $13,627 | $2,694 | $10,933 | $197,306 |
| 3 | $13,627 | $3,007 | $10,620 | $191,453 |
| 5 | $13,626 | $3,355 | $10,271 | $184,921 |
| 7 | $13,627 | $3,745 | $9,882 | $177,632 |
| 9 | $13,627 | $4,179 | $9,448 | $169,497 |
| 11 | $13,627 | $4,664 | $8,963 | $160,418 |
| 13 | $13,627 | $5,205 | $8,422 | $150,286 |
| 15 | $13,627 | $5,809 | $7,818 | $138,979 |
| 17 | $13,627 | $6,482 | $7,145 | $126,361 |
| 19 | $13,627 | $7,234 | $6,393 | $112,279 |
| 21 | $13,626 | $8,073 | $5,553 | $96,563 |
| 23 | $13,627 | $9,010 | $4,617 | $79,024 |
| 25 | $13,627 | $10,055 | $3,572 | $59,451 |
| 27 | $13,626 | $11,221 | $2,405 | $37,607 |
| 29 | $13,627 | $12,523 | $1,104 | $13,230 |
| 30 | $13,627 | $13,230 | $397 | $0 |
Practical Example
Formula: M = P[r(1+r)^n] / [(1+r)^n − 1] where P = principal, r = monthly rate, n = months. Total paid = M × n. Total interest = total paid − P.
Frequently Asked Questions
What is loan amortization?
Amortization is the process of paying off a loan with equal periodic payments where part covers interest and the rest reduces principal over time.
Why does early payment go mostly to interest?
Interest is calculated on the remaining balance, so when the balance is highest (early on) most of each payment covers interest before principal.
Is the payment shown my exact monthly bill?
It's the principal-and-interest portion only — taxes, insurance, HOA fees, and other charges are not included in this estimate.
How do interest rates affect my monthly payment?
Interest rates have a major impact on monthly payments. Even a 0.5% difference in APR can change your payment by $50-$200 per month on a typical loan. Use this calculator to compare different rate scenarios side by side.
Should I choose a fixed or variable rate?
Fixed rates give you predictable payments for the life of the loan, while variable rates start lower but can rise over time. Fixed is usually safer for long-term loans (mortgages, auto); variable can make sense for short-term borrowing when you expect rates to fall.
Disclaimer: This calculator provides estimates for informational purposes only. Actual results may vary. Consult a qualified professional for personalized advice.