Quick reference
How extra payments work mathematically
On a standard amortising loan, each payment covers the interest owed for that period and reduces the principal by the remainder. Interest is calculated on the outstanding principal balance: monthly interest = balance x (annual rate / 12).
When you make an extra payment directed to the principal, the balance falls by the full extra amount. In the next month, interest is calculated on the lower balance, so the interest charge is lower. The standard monthly payment now covers more principal than it would have without the extra payment. This accelerating effect continues for every subsequent payment.
Example: on a 200.000 mortgage at 4% over 25 years, the standard monthly payment is 1.056. The first month's interest charge is 200.000 x (0,04/12) = 667. The principal reduction is 1.056 - 667 = 389. If you make an extra principal payment of 500 in month 1, the balance falls to 199.500 - 389 = 199.111. In month 2, the interest charge on the lower balance is 199.111 x (0,04/12) = 663.70, which is 3.30 less than it would have been. That 3.30 saving is small, but it compounds over hundreds of months and accumulates to thousands of euros.
Why early payments save more than late ones
Extra payments made early in the loan term save significantly more total interest than the same payments made late in the term. The reason is that early payments reduce the principal when the remaining balance is largest, which produces the greatest reduction in future interest charges.
On a 200.000 mortgage at 4% over 25 years:
An extra 5.000 paid in month 1 reduces total interest paid by approximately 8.200 and shortens the term by approximately 6 months.
The same extra 5.000 paid in month 200 (year 16,7) reduces total interest paid by approximately 1.600 and shortens the term by approximately 1,5 months.
The early payment saves 5,1 times more interest than the identical late payment. This is because the early payment compounds over a much longer period of reduced interest charges. Every euro of interest saved in month 2 also prevents the larger balance from accumulating further interest in months 3, 4, 5... all the way to the end of the term.
Worked examples with exact savings
The standard total interest on this mortgage is approximately 116.800. Adding 200 per month to the principal from the start reduces total interest to approximately 88.800 — a saving of 28.000. The loan is paid off in approximately 20 years instead of 25. The 200 monthly extra represents 19% above the standard payment of 1.056. It saves 24% of total interest and eliminates 20% of the loan term.
By year 5, the outstanding balance is approximately 174.000. Reducing it by 10.000 to 164.000 saves 18.000 in total interest and reduces the remaining term by approximately 3 years. The 10.000 extra payment at year 5 is equivalent to a guaranteed 4% return (the loan rate) on that amount — because that is exactly the interest you avoid paying over the remaining term.
Option A (20-year term) costs 166 more per month than the standard 25-year payment but saves approximately 25.600 in total interest. Option B (25-year term with extra payments) costs 200 more per month and saves approximately 28.000. Both strategies reduce the total interest and effective term, but the flexibility of Option B is useful: if cash flow becomes difficult, you can stop the extra payment and revert to the standard 1.056 payment. Option A's higher contractual payment cannot be reduced.
Calculate the saving from extra payments
Enter your loan details and an extra monthly payment to see exactly how much interest you save and how many years you cut from the term.
Effect of monthly extra payments — 200.000 mortgage at 4% over 25 years
| Extra Monthly Payment | New Term (approx) | Interest Saved (approx) | Equivalent Annual Return |
|---|---|---|---|
| 0 (standard) | 25 years | 0 | n/a |
| 100/month | 22,5 years | 15.800 | 4,0% |
| 200/month | 20,0 years | 28.000 | 4,0% |
| 500/month | 15,5 years | 52.000 | 4,0% |
| 1.000/month | 11,5 years | 74.000 | 4,0% |
Practical strategies for extra payments
Several practical approaches exist for making extra loan payments.
Fixed monthly extra payment: add a set amount to each monthly payment. This is the most consistent approach and produces predictable savings. Even 50 to 100 extra per month accumulates to meaningful savings over a 25-year term.
Annual lump sum payment: apply a bonus, tax refund, or windfall directly to the principal once per year. A 2.000 annual extra payment on a 200.000 mortgage at 4% reduces the term by approximately 4 years and saves approximately 22.000 in interest.
Bi-weekly payments: instead of one monthly payment, make half the monthly payment every two weeks. Because there are 52 weeks in a year, this results in 26 half-payments per year, equivalent to 13 full monthly payments instead of 12. The extra payment reduces the principal faster than monthly payments.
Before making extra payments: confirm with your lender that the extra payment is applied to the principal, not to future scheduled payments. Most modern lenders apply extra payments correctly, but always verify. Also check whether your loan has early repayment charges — some fixed-rate mortgages charge a fee for overpayments above a certain annual threshold, typically 10% of the outstanding balance per year.
Common mistakes
Methodology
All calculations use the standard amortization formula with monthly compounding. Extra payments are applied to the principal at the start of the period in which they are made. Interest savings are calculated as the difference in total interest paid over the full original term versus the accelerated schedule. All figures are approximate — actual savings depend on exact payment dates and lender calculation methods.
Results are illustrative. Your lender's calculation method may differ slightly. Early repayment charges, if applicable, would reduce the net saving from extra payments.
Calculate your interest saving from extra payments
Enter your loan details and extra monthly payment to see exactly how much interest you save and how many years you cut from the term.
Frequently asked questions
Formula based on standard mathematical and financial methods. Results are for informational purposes. Last reviewed May 2026. Version 1.