Mortgages & PropertyMortgages

Mortgage Amortisation Calculator

Inputs

Results

Enter values and calculate to see results.

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Disclaimer: This calculation provides an illustrative estimate and is not a formal mortgage illustration, lending offer or financial recommendation. Final loan amounts, interest rates and monthly payments are subject to lender credit scoring, affordability stress tests and full property valuation. Consult an FCA-regulated mortgage adviser.

Where your mortgage balance actually is

Amortisation explains why the balance barely moves in the early years. The payment is level, but the split between interest and capital is not.

What this calculator does

  • Shows the balance still outstanding after a given number of months.
  • Confirms the level monthly payment for the loan, rate and term.
  • Makes the shape of the capital and interest split visible.

How the calculation works

The monthly payment on a repayment mortgage is set once, at the level that clears the balance exactly at the end of the term. What changes month by month is what that payment is doing. Interest is charged on the balance outstanding, so at the start — when the balance is at its largest — most of the payment is absorbed by interest and only a small remainder reduces the debt. Each month the balance is slightly smaller, so slightly less interest is charged and slightly more capital is repaid. The effect compounds, which is why the balance curve is shallow at first and steepens noticeably in the second half of the term. Working out the balance at any point means applying the payment forward month by month, or equivalently valuing the remaining payments at the loan's own interest rate.

The rule

Remaining balance = L × (1 + r)^m − P × ((1 + r)^m − 1) ÷ r, where m is the number of monthly payments already made and P is the monthly payment.

Step by step

  1. Work out the level monthly payment for the original loan, rate and term.
  2. For each elapsed month, charge interest on the outstanding balance.
  3. Deduct the payment, so the difference reduces the capital.
  4. Repeat for the number of months elapsed to give the balance now.

Worked example

A £240,000 mortgage at 4.5% over 25 years, five years in.

What was entered

Inputs used in the worked example
Mortgage loan balance£240,000
Annual interest rate4.5%
Total mortgage term25 years
Months already elapsed60

The arithmetic

  1. The level monthly payment on £240,000 at 4.5% over 300 months is £1,334.
  2. Sixty payments of £1,334 total £80,040 paid in.
  3. The balance after those five years is £210,858.97.
  4. So £80,040 went in and the debt fell by only £29,141.03 — the rest was interest.
  5. A fifth of the term has passed but only about 12% of the capital has been repaid.

What the calculator returns

Results produced by the worked example
Monthly payment£1,334.00
Balance after 60 months£210,858.97

Key assumptions

  • One interest rate applies throughout the elapsed period.
  • Every payment was made in full and on time, with no overpayments or payment holidays.

Limitations

  • A real mortgage that has been remortgaged part-way through will not match this, because the rate changed.
  • Overpayments, underpayments and payment holidays all move the balance and are not modelled.
  • Some lenders calculate interest daily rather than monthly, which produces small differences.
  • Fees added to the loan at the outset are not separated out.

Common questions

Why has my balance hardly moved after five years?
Because interest is charged on the balance, and the balance was at its largest at the start. Most of your early payments were absorbed by interest. The capital portion grows every month, so the debt falls far faster in the second half of the term.
Does this tell me my remortgage loan-to-value?
It gives you the numerator. Take the remaining balance here and put it into the loan-to-value calculator alongside a current valuation, since the property's value has probably moved too.
Why does my lender's figure differ slightly?
Lenders may charge interest daily rather than monthly, apply payments on a specific day, and round differently. Small differences of a few pounds are normal; large ones usually mean a rate change or a fee added to the loan.

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Official sources

Every figure in this guide was checked against the sources below. Where a source could not confirm a figure, it is marked as requiring verification rather than presented as settled.