Loan Early Payoff Calculator
Months and interest saved by paying extra each month on a loan.
Estimate months and interest saved by paying extra each month on a fixed-rate loan. Returns months saved, interest saved, and new payoff month count.
What this tool does
This calculator models the impact of making extra monthly payments on a fixed-rate amortising loan. It compares two repayment schedules—one at the standard monthly payment and one with additional payments added—to show how much faster the loan clears and how much interest accrues under each scenario. The result illustrates the number of months saved, total interest saved, the new payoff timeline, and both the regular and accelerated monthly payment amounts. The calculation runs month-by-month amortisation for both schedules, accounting for how each payment reduces the outstanding balance and the interest charged in subsequent periods. Results are most sensitive to the size of extra payments and the loan's interest rate. This tool models a common debt-reduction scenario and provides estimates for educational illustration only; actual outcomes depend on consistent payment execution and any fees or rate changes in your loan agreement.
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Formula Used
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
How extra payments shorten a fixed-rate loan
A standard amortising loan splits each monthly payment between interest (charged on the outstanding balance) and principal (which reduces the balance). Early in the loan, most of the payment is interest because the balance is large; later in the loan, most goes to principal because the balance has fallen. An extra monthly payment goes entirely to principal — there is no interest charged on it because it isn't a charge against the existing balance — so it shrinks the balance ahead of schedule. That smaller balance accrues less interest in every subsequent month, which compounds over the remaining term.
How to use it
Enter the loan principal, the annual interest rate, the term in years, and the extra monthly amount being applied on top of the standard payment. The calculator simulates the loan month-by-month with and without the extra and returns months saved off the original term, total interest saved, and the new payoff month count. The currency selector at the top of the calculator changes formatting throughout — the math itself is currency-neutral.
Worked example
Picture a 200,000 loan at 6.5% over 30 years with 200 extra per month (currency follows the selector). The base monthly payment is around 1,264.14; the new payment with the extra is 1,464.14. Simulated month-by-month, the loan pays off in 250 months instead of 360 — that's 110 months saved, almost 9.2 years. Total interest paid drops from around 255,089 to around 165,012, an interest saving of roughly 90,077. Drop the extra to 100 per month and months saved fall to around 71; raise it to 400 and months saved rise to around 152.
How the math works
For each scenario, the calculator runs a month-by-month amortisation simulation: each month, interest = balance × monthly rate, principal portion = payment − interest, balance = balance − principal portion. With the extra, the same loop runs at a higher payment. Months saved = original term in months − months to payoff with extra. Interest saved = total interest under base payment − total interest under the new payment. The simulation is more accurate than a closed-form approximation because amortisation isn't linear in the extra amount.
Why early extra payments save more than late ones
Because interest is charged on the outstanding balance, the same extra dollar saves more interest the earlier in the loan it lands. An extra in month 1 means every subsequent month carries a slightly smaller balance and a slightly smaller interest charge — that gap accumulates across the remaining term. The same extra applied in the second-to-last month only saves the interest on that one month's reduced balance. The calculator captures this because it simulates each month explicitly rather than approximating with averages.
Lump sum versus regular extra
A single lump-sum overpayment lands the full amount on the principal in one month and reduces the balance for the entire remaining term. A regular monthly extra accumulates more slowly. Mathematically, a lump sum applied early saves more interest than the same total amount spread monthly over many months. Behaviourally, regular extras are easier to maintain and don't require finding a single large amount. This calculator models the regular monthly approach; for a lump-sum scenario, run it once with extra = 0 to see the baseline and re-run with the principal reduced by the lump-sum amount.
Where this calculation has limits
The model assumes a fixed rate, equal monthly payments, no fees, and that any extra payment is applied entirely to principal in the same month. Some loan agreements require explicit instructions to apply extras to principal rather than holding them against the next month's regular payment; the loan servicer's terms determine the actual behaviour. Variable-rate loans, loans with arrangement or early-repayment fees, and loans where the rate resets at intervals all behave differently from this baseline.
Early-repayment charges
Some loans, particularly some mortgages, levy an early-repayment charge for paying off ahead of schedule. The charge is typically a percentage of the amount being repaid early or a fixed number of months' interest. Many products allow penalty-free overpayments up to an annual cap (often around 10% of the balance per year) and only charge for amounts above that. The specific terms appear in the loan agreement; consumer-protection regulators in many countries (including the financial regulator and the CFPB in the US) publish guidance on how these charges are structured and disclosed.
Loan $200,000 at 6.5% APR over 30 years with $200/mo extra payment = 110 mo saved off the original term.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
Two month-by-month amortisation simulations: one at the regular payment (closed-form fixed-rate amortisation result) and one at the regular payment plus the extra. For each month: interest = balance × monthly rate, principal portion = payment − interest, balance = balance − principal portion. Loop runs until balance ≤ 0 (capped at 600 months for safety). Months saved = original term − months to payoff with extra. Interest saved = total interest under base payment − total interest under the new payment. The model assumes the extra is applied entirely to principal in the same month. Some loan agreements require an explicit overpayment instruction to behave this way — the actual behaviour depends on the loan servicer's terms.
References
- Consumer Financial Protection Bureau — Owning a Home
- Financial Conduct Authority — Mortgages and overpayment guidance (UK)
- Investopedia — Paying Off a Mortgage Early
- Consumer Financial Protection Bureau — Paying More on Your Loan
- Financial Conduct Authority — Consumer Credit (UK)
- MoneyHelper — Reducing your debt
Frequently Asked Questions
Will the lender apply extras to principal automatically?
Is paying extra better than refinancing?
What about the alternative of investing the extra instead?
Does the order of extra payments matter?
What does this calculator not include?
Are there fees for paying off a personal loan early?
Is it generally better to overpay a loan or save the money?
Is there a maximum overpayment?
Does early repayment affect a credit score?
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