The Three Numbers You Need Before Starting
Every remortgage calculator needs the same three inputs: the outstanding mortgage balance, the remaining term in years and months, and the new interest rate you are comparing. Get any of these wrong and the saving figure is meaningless. Your balance is on your latest annual statement or in online banking and will usually be a few hundred pounds lower than you think because of recent capital repayments. Your remaining term is printed on the same statement; do not confuse it with the fixed-rate period, which is typically two or five years and is a product feature rather than a loan feature.
The new rate you enter should be the rate you can realistically secure, not the headline teaser rate in a comparison table. Lenders price by loan-to-value band (60%, 75%, 80%, 85%, 90%) and most calculators quietly assume the lowest band. If your property is worth £320,000 and you owe £240,000 you are at 75% LTV, not 60%, and the rate you qualify for will be 0.20% to 0.40% higher than the headline. Check the lender's product guide or use an agreement-in-principle to get the real number.
| Input | Where to find it | Common error |
|---|---|---|
| Outstanding balance | Annual statement or online banking | Using original loan amount instead of current balance |
| Remaining term | Annual statement | Confusing term with fixed-rate period |
| New interest rate | Lender product guide at correct LTV | Using headline rate at lowest LTV band |
| Product fee | Key Facts Illustration (KFI) | Ignoring fee or double-counting added-to-loan |
| Current rate | Mortgage offer document | Assuming SVR when still within fixed period |
The Monthly Payment Formula
UK residential mortgages use the standard annuity formula: M = P × r(1+r)^n / ((1+r)^n − 1), where M is the monthly payment, P is the principal, r is the monthly interest rate (annual rate divided by 12), and n is the total number of monthly payments. For a £200,000 loan at 4.30% over 25 years, r = 0.043/12 = 0.003583 and n = 300, giving a monthly payment of £1,088.17. Most calculators round to the nearest pound, so you may see £1,088.
The comparison you want is old monthly payment minus new monthly payment, multiplied by twelve, to get the annual cash-flow saving. Do this before fees. You then subtract total fees (product, valuation, legal) to find the first-year net saving. If the product fee is added to the loan, the payment calculation uses the larger balance and the monthly payment rises accordingly; you do not subtract the fee afterwards because it is already being paid, with interest, through the monthly payment.
Two common shortcuts that introduce error: (1) multiplying the monthly saving by twelve and calling it "annual saving" without subtracting fees, which flatters short fixed deals with high fees; and (2) projecting the saving across the full 25-year term, which assumes the new rate holds for 25 years when you have only fixed it for two or five years. Both are used by lenders in marketing material.
Worked Example 1: The Typical Remortgagor
Sarah has a £185,000 balance on a Halifax five-year fixed at 1.84%, taken out in 2021 and ending in June 2026. Her property is worth £295,000 (LTV 62.7%, so she qualifies for the 65% LTV tier) and she has 22 years remaining. Her current monthly payment is £860. If she rolls onto Halifax SVR at 8.24%, her payment jumps to £1,477, a £617 monthly increase. Even that number understates the pain, because SVR can rise with base rate.
Instead she remortgages to Nationwide's 65% LTV two-year fixed at 4.32% with a £999 fee added to the loan. The new balance is £185,999, the new monthly payment is £1,083, and her monthly cost rises by £223 from the old fixed rate — but she saves £394 per month against SVR, or £4,728 in year one. Over the two-year fix she saves £9,456 compared with staying on SVR, net of the £999 fee and assuming SVR holds flat (which is conservative).
| Scenario | Monthly payment | 2-year cost | Fees | Total 2-year cost |
|---|---|---|---|---|
| Roll onto SVR (8.24%) | £1,477 | £35,448 | £0 | £35,448 |
| Nationwide 4.32% fixed | £1,083 | £25,992 | £999 (added) | £25,992 |
| Halifax product transfer 4.55% | £1,108 | £26,592 | £0 | £26,592 |
Worked Example 2: High Balance, High Fee
Mark has a £420,000 balance with 18 years left. His property is worth £650,000 (65% LTV) and he is on a 1.99% five-year fixed ending in September 2026. His current payment is £2,233. He has two choices: a 4.12% rate with a £1,999 fee (new payment £2,859) or a 4.48% rate with no fee (new payment £2,944). Both are five-year fixed at 65% LTV.
The low-rate option looks cheaper by £85 per month, or £5,100 over five years, and after deducting the £1,999 fee still saves £3,101. This is the right choice for Mark — but only because his balance is large. For a balance below roughly £180,000, the fee-free product would win because the £1,999 fee is not recouped by the 0.36% rate difference over five years.
The break-even balance is approximately product fee / (rate difference × years), which for Mark is £1,999 / (0.0036 × 5) = £111,056. Above that balance the low-rate deal is better; below it, the fee-free option wins. This single calculation, which most consumer calculators omit, is the most important output for anyone choosing between fee and fee-free products.