Lump Sum Overpayment Savings Calculator
Interest saved on your mortgage from a one-off overpayment.
Calculate interest saved and term reduction from a lump sum mortgage overpayment, based on your balance, rate, and remaining term.
What this tool does
This calculator models the interest savings from making a one-off lump sum overpayment on a mortgage. It compares the total interest payable under your current loan schedule against a revised schedule where the overpayment is applied to the principal balance, with monthly payments held constant. The result shows how much interest across the remaining loan term could be reduced through that single additional payment. The magnitude of savings depends primarily on the overpayment amount, the interest rate, and how much time remains on the loan. For example, an overpayment early in the loan term typically generates larger savings than one made near the end. The calculation assumes consistent monthly payments and does not account for variable interest rates, payment holidays, or other loan modifications. Results are provided for educational illustration and reflect the mathematical relationship between principal reduction and interest accrual.
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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.
A 5,000 lump overpayment on a 200,000 mortgage at 4% with 20 years remaining saves roughly 5,965 in interest over the remaining term. That's a 119% return on the overpayment — equivalent to earning that rate on savings, but with no investment risk. It's one of the highest-return decisions most borrowers can make.
What the result means
Primary is interest saved — the pure financial gain from overpaying. Secondary shows effective return on the overpayment, total interest on the new balance, and interest on the old balance.
Overpayment vs invest
The overpayment is effectively a illustrative returns equal to the mortgage rate. Compare to what you'd earn on savings or investments after tax. For most people, overpaying a mortgage at 4-5% is comparable to or better than equity returns after fees and tax — and has zero volatility.
Run it with sensible defaults
Using outstanding balance of 200,000, lump sum overpayment of 5,000, interest rate of 4%, years remaining of 20 years, the calculation works out to 5,964.70. The defaults are meant as a starting point, not a recommendation.
The levers in this calculation
The inputs — Outstanding Balance, Lump Sum Overpayment, Interest Rate, and Years Remaining — do not pull with equal force. Not every input has equal weight. Adjusting one input at a time toward extreme values shows which ones move the result most.
How the math works
Compares total interest on the original schedule vs a new schedule with the overpayment applied and the same monthly payment maintained. Uses standard amortisation for both. Does not account for overpayment fees (some mortgages cap overpayments at 10% of balance per year).
Stress-testing the plan
Run the calculation at your current rate, then run it again at a rate 2–3 percentage points higher. That's roughly what a product reset could bring at renewal, and it's a useful check on whether you can afford the mortgage in a higher-rate world, not just today's.
What this doesn't capture
The figure excludes arrangement fees, valuation costs, legal fees, insurance, and any early-repayment charges — those can add several thousand to the headline cost. Rate changes at renewal for fixed-term deals will shift the picture further. Use this for the core interest/principal math and add the other costs on top.
An overpayment of £5,000 at 4 interest reduces total interest by 5,964.70.
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
The calculator computes interest saved by comparing two amortisation schedules. First, it calculates total interest payable on the original outstanding balance over the remaining term at the stated interest rate. Second, it recalculates total interest on a reduced balance (original balance minus the lump sum overpayment), keeping the monthly payment unchanged. The difference between these two interest totals represents the amount saved. The model assumes a constant interest rate throughout the term, applies standard amortisation mathematics to both schedules, and treats the overpayment as an immediate reduction to principal. It does not account for overpayment restrictions, early repayment charges, fee structures, or changes to interest rates. Results reflect interest savings only and exclude impacts on loan term length or payment schedules.
References
Frequently Asked Questions
Will I save money by keeping the monthly payment the same?
Are there overpayment fees?
Overpay or invest?
Does this account for tax-advantaged accounts tax relief?
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