A zero-interest loan
Borrowing 12,000 for 24 months at 0% requires 500 per month. Total interest is zero and total repayment is 12,000 in the selected currency.
Estimate the payment on a fixed-rate loan from the amount borrowed, a nominal annual interest rate, and a term in months. See how each payment changes the balance.
Fixed-rate, equal monthly payments at month end. Annual nominal interest ÷ 12; no fees, taxes, insurance, or changing rates. This is a mathematical scenario.
A term 12 months shorter would require USD 469.70 per month under the same rate.
Calculated at full precision; displayed amounts are rounded. CSV includes every period with six decimal places.
| Month | Opening | Interest / growth | Payment | Closing |
|---|---|---|---|---|
| 1 | USD 20,000.00 | USD 100.00 | USD 386.66 | USD 19,713.34 |
| 2 | USD 19,713.34 | USD 98.57 | USD 386.66 | USD 19,425.25 |
| 3 | USD 19,425.25 | USD 97.13 | USD 386.66 | USD 19,135.72 |
| 4 | USD 19,135.72 | USD 95.68 | USD 386.66 | USD 18,844.75 |
| 5 | USD 18,844.75 | USD 94.22 | USD 386.66 | USD 18,552.32 |
| 6 | USD 18,552.32 | USD 92.76 | USD 386.66 | USD 18,258.42 |
| 7 | USD 18,258.42 | USD 91.29 | USD 386.66 | USD 17,963.06 |
| 8 | USD 17,963.06 | USD 89.82 | USD 386.66 | USD 17,666.22 |
| 9 | USD 17,666.22 | USD 88.33 | USD 386.66 | USD 17,367.89 |
| 10 | USD 17,367.89 | USD 86.84 | USD 386.66 | USD 17,068.07 |
| 11 | USD 17,068.07 | USD 85.34 | USD 386.66 | USD 16,766.76 |
| 12 | USD 16,766.76 | USD 83.83 | USD 386.66 | USD 16,463.94 |
Your inputs and calculations stay in this browser. No live financial data is fetched; amounts use your selected USD or GBP labels.
Enter the principal actually borrowed, excluding charges you will pay separately.
Enter a fixed nominal annual interest rate and a whole number of monthly payments.
Choose USD or GBP labels, inspect total cost, and copy or download the schedule.
Borrowing 12,000 for 24 months at 0% requires 500 per month. Total interest is zero and total repayment is 12,000 in the selected currency.
A 1,000 principal at 12% nominal annual interest over one month has 10 interest and a final payment of 1,010.
The monthly rate is the annual percentage divided by 1,200. For principal P, monthly rate r, and n payments, payment = P × r ÷ [1 − (1 + r)^−n]. At a zero rate, payment is simply P ÷ n. Interest is added before the payment each month.
The opening balance generates that month’s interest. The part of the payment above interest reduces principal. Early payments usually contain more interest because the balance is larger. The downloadable closing balances let you check progress over the whole term.
The shorter-term comparison holds principal and rate constant and removes 12 payments from the term. It shows the monthly cash-flow tradeoff, without assuming refinancing is available. Compare scenarios using the same currency and rate convention.
Use the contractual interest rate for this monthly model. A disclosed APR can incorporate fees or other conventions, so it may not reproduce a lender’s actual payment.
The calculator retains full precision and caps the final payment at the amount due. A lender may round interest or payments every month, creating a small difference.
No. It changes the currency label only. Enter all amounts in one currency; no exchange rate is fetched.