Finance

Loan Affordability Calculator

Work out the maximum loan a monthly payment can support at any rate and term, with total interest. Free loan affordability calculator.

Calculator

How it works

Works on the same formula as loan payments, in reverse.

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About the Loan Affordability Calculator

Work backwards from a monthly payment you can afford to the loan size that payment can support at a given rate and term.

How to use it

Enter the payment you could make comfortably, the rate you expect and the term you prefer.

Formula

Loan = payment × (1 − (1 + r)^−n) ÷ r, with r the monthly rate and n the number of payments

Worked example

A payment of 1,200 a month at 6.5% over 25 years supports a loan of about 177,723.

Understanding your result

The figure is the loan the payment can support. Totals underneath show how much of your money goes to interest over the term.

When it is useful

Common mistake

Reading the number as approval. Add your own buffer and confirm what a lender would actually offer.

When to use it

Most borrowing conversations start from the wrong end: people ask what a bank will lend, rather than what a payment they can live with would support. This page works backwards from a comfortable monthly payment to the loan that payment can carry at a given rate and term.

Use it before viewing homes or cars, to see how a lower rate lifts the limit, or to check what a longer term really buys. The result is arithmetic, not an approval: lenders apply income, debt-ratio and credit rules of their own, and their decision is final.

How the maths works

Loan = payment × (1 − (1 + r)^−n) ÷ r, where r is the annual rate divided by 1,200 and n is the term in years times twelve. It is the mortgage formula rearranged: the same four quantities, solved for the loan instead of the payment. At a zero rate the loan is simply the payment multiplied by the number of months.

The detail lines add the total repaid — payment × n — and the interest, which is that total minus the loan. A longer term raises the loan the payment supports, and raises the interest with it.

A worked example

A payment of 1,200 a month, a 6.5% rate and a 25-year term.

  1. Monthly rate: 6.5 ÷ 1,200 = 0.0054167, and n = 300 payments.
  2. Discount factor: 1 − 1.0054167^−300 = 0.80225.
  3. Loan: 1,200 × 0.80225 ÷ 0.0054167 = 177,723.23.
  4. Total repaid: 1,200 × 300 = 360,000, so interest is 182,276.77.

More than half of what leaves your account over 25 years is interest. That is the number worth comparing when a longer term is offered as a kindness.

Payment to loan

MonthlyRateTermLoan supported
8005%15 years101,164.19
1,0006%20 years139,580.80
1,2006.5%25 years177,723.23
1,2006.5%30 years189,848.40
1,5006%30 years250,187.70

Rows four and five show the term effect: the same payment supports about 12,000 more over 30 years than over 25, and costs several thousand more in interest.

Common mistakes

  • Using the maximum the bank allows. Start from a payment that survives a bad month, not from the theoretical ceiling.
  • Leaving out the extras. For a mortgage, subtract tax and insurance from the payment before entering it.
  • Ignoring the rate risk. A variable rate can rise; run the arithmetic at two points higher to see what happens.
  • Reading it as approval. The figure says what a payment supports in arithmetic, not what you will be offered.

Keep exploring

Frequently asked questions

Is this what the bank will lend me?

No. Lenders apply their own income and debt rules. This tool shows what a payment level supports in arithmetic only.

Should the payment include taxes and insurance?

For mortgages, budgets usually must. Subtract an allowance for them from the payment you enter.

What happens as the rate changes?

A higher rate lowers the amount the same payment can support. Test a higher rate to see the margin.

How much can I borrow with 1,200 a month at 6.5% over 25 years?

177,723.23. The monthly rate is 0.0054167 over 300 payments, and the discount factor is 0.80225.

And with 800 a month at 5% for 15 years?

101,164.19, again from payment × (1 − (1 + r)^−n) ÷ r.

How much interest does the first example cost?

182,276.77: 1,200 × 300 = 360,000 repaid, minus the 177,723.23 borrowed.

Does a longer term raise the limit?

Yes. The same 1,200 over 30 years at 6.5% supports about 189,848.40, but costs more interest overall.

Is that what the bank will lend?

No. Lenders apply income, debt and credit rules of their own, and their decision is final.

Related guides

Page reviewed 21 October 2026. Results are estimates for general information. See the methodology and disclaimer.

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Show your working

Every tool lists its formula and a worked example, so you can verify the answer yourself.

Understand the result

Each page explains how to read the result, when to use it and the mistakes to avoid.

Clear limits

Estimates are labelled as estimates. Read how we work on the methodology page.

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Financial estimates are illustrative and may exclude fees, taxes or other costs. Health-related estimates are not medical advice. See the disclaimer.