Example 1
- Balance: 3,000
- Payment: 300
- Mode: no interest
~10 months
No interest: 3000 ÷ 300 = 10 months. With interest the horizon is longer.
Enter the current balance, monthly payment, and choose No interest or With interest. At 3,000 and 300 with no interest the result is 10 months. At 12,000, 400, and 18% a year the calculator returns 41 months and about 4,061.98 in interest.
Current debt / balance, Monthly payment, Annual interest rate (%) and Extra monthly payment (optional). The result shows up here.
Horizon for one balance and a fixed payment. Contract comparison: loan overpayment. Full table: amortization schedule. An estimate, not an amendment.
This debt-repayment calculator estimates how many months it takes to clear one balance at a fixed payment. In No interest mode 3,000 at 300 a month is exactly 10 months and 3,000 paid. In With interest mode 12,000 at 400 and 18% a year takes 41 months, and interest is about 4,061.98. 12,000 ÷ 400 alone is 30 months: the extra 11 months are the cost of 18%.
This calculator helps with a credit-card balance or a small loan when you know the balance and a fixed payment, not a full annuity contract. An extra 150 a month and a one-time 500 in month 1 on the same 12,000, 400, and 18% shorten payoff to 26 months, and interest falls to about 2,414.36. That is 15 months less than 41. Extras are compared with the base payment pace, without a full table.
Required fields are Current debt / balance and Monthly payment. The mode switch shows or hides Annual interest rate (%). Options include Extra monthly payment, One-time extra, the month number for the lump, and Start date. Start date sets an estimated debt-free date. The calculator does not build a payment from amount and rate: you enter the payment.
Loan overpayment starts from remaining principal and a contractual annuity. The amortization schedule builds the full table. Loan installment computes 1,112.22 from 50,000 at 12% over 5 years. Here you start from the balance and payment you already have. Header currency only labels amounts. A comma and a period in 18.0 mean the same rate.
The calculator needs a positive balance and a payment that, in interest mode, must cover monthly interest. At 12,000 and 18% monthly interest is 180, so 400 works and 100 is too low. This is a teaching horizon, not a credit decision.
Enter 3,000 and 300, leave No interest selected, click Calculate, and check 10 months. Then try 12,000, 400, and 18% in With interest mode to see 41 months.
No interest: months ≈ balance ÷ payment (the last payment may be smaller). With interest in month k: interest = balance × (r/100/12); payment = scheduled payment + optional extras; new balance = balance + interest − payment.
The simulation ends when the balance reaches zero, or when the payment does not cover that month’s interest. At 12,000 and 18% the first month’s interest is 180.
At 3,000 and 300 with no interest the result is 10 months. At 12,000, 400, and 18% payoff takes 41 months and interest is about 4,061.98. This is a teaching model, not a lender amendment.
One balance and a fixed payment. At 3,000 and 300 with no interest the result is 10 months. At 12,000, 400, and 18% a year the calculator returns 41 months and about 4,061.98 in interest.
~10 months
No interest: 3000 ÷ 300 = 10 months. With interest the horizon is longer.
41 months
Interest ≈ 4,061.98
Part of each payment covers interest on the balance; at 12000, 400, and 18% payoff takes 41 months.
26 months
Interest ≈ 2,414.36
−15 mo. vs payment only
Extra 150 and a 500 one-time payment at 12000 / 400 / 18% shorten payoff versus payment 400 alone.
~10 months
No interest: 3000 at 300 per month clears in 10 months (3000 ÷ 300).
The calculator estimates how many months one balance takes to reach zero at a fixed monthly payment — with no interest or with a fixed annual rate. At 3000 and 300 with no interest that is 10 months. At 12000, 400, and 18% payoff takes 41 months and about 4061.98 in interest. An educational horizon, not a bank contract.
In No interest mode the calculator divides balance by payment. At 3,000 and 300 a month the result is 10 months. In With interest mode each month adds interest on the balance, then subtracts the payment. At 12,000, 400, and 18% payoff takes 41 months and interest is about 4,061.98.
No. You enter the monthly payment. An annuity from amount, rate, and years lives on the loan installment page. Here you start from a balance and a fixed payment you already know.
After you choose With interest. In No interest mode the field stays hidden, and 3,000 at 300 a month remains 10 months.
The extra monthly amount is added to the payment each month. The one-time lump applies on the month number in Apply one-time extra at month #. At 12,000, 400, 18%, an extra 150 a month and 500 in month 1, payoff takes 26 months and interest is about 2,414.36 — 15 months shorter than 41.
Loan overpayment compares a contractual annuity with extras. Here you see the horizon for one balance and a fixed payment you already know, without the full table.
No. The calculator uses one balance and one fixed payment. It does not order a list of cards or loans from the smallest balance to the largest.
No. You enter the payment you plan to make. The calculator does not look up issuer minimums or revolving statement cycles.
The balance does not fall. At 12,000 and 18% monthly interest is 180, so a payment of 100 is too low. The calculator asks for a payment above that amount.
It sets an estimated debt-free date. Without a date the result shows months only, with no calendar date.
Yes. 18,0 and 18.0 are the same rate. Header currency only labels the result and does not convert the balance.
No. It is an estimate from the balance, payment, and optional rate you enter. An offer may compute differently. It is not a credit decision.
On the amortization schedule page. Here you see the horizon and totals, not every row.
The horizon is one balance and a fixed payment you enter. It is an estimate, not an amendment.
Page updated October 29, 2026