Part of the Savings & Investing suite · 33 calculators

Sinking Fund Calculator

How much to set aside each month for a known future cost — a car replacement, a roof, school fees — so it never becomes debt.

A sinking fund is the opposite of a loan: you save before rather than borrow after.

Results update as you type
Results
Save each month
£284.76
Without any interest
Interest earned
Total you contribute
Amount still to fund
Weekly equivalent
Interest if borrowed at 12% instead
Reviewed September 2026. The time value of money is arithmetic, not regulation: the same formula in every market. Only the currency shown changes. UK savings products quote AER and loans quote APR; both are the effective annual figure, which is what these pages compute.
No account required · Google Analytics off unless allowedCalculator arithmetic runs in your browserResults update as you type
All calculations run 100% in your browser. The calculator code does not submit your figures to GlobalCalc to obtain a result.
About sinking fund

How the sinking fund calculator works

A sinking fund is the opposite of a loan: you save before rather than borrow after. The monthly amount is the target divided by the months available, reduced by whatever interest the balance earns.

Its value is not the interest — it is that a known expense never becomes a surprise. Most consumer debt is expenses that were entirely predictable but not planned for.

Formula: PMT = (FV − PV(1+i)ⁿ) × i / ((1+i)ⁿ − 1)

Worked examples

InputsSave each monthNote
12,000 in three years£284.76about 288 a month
No interest£305.56a straight division
Shorter horizon£896.65far more per month

Frequently asked questions

What is a sinking fund?

Money set aside gradually for a known future expense, so it is paid for when it arrives rather than borrowed for.

How is it different from an emergency fund?

An emergency fund covers the unexpected; a sinking fund covers the expected. Car replacement, a roof and school fees are all predictable.

Does the interest matter?

Only a little over short horizons. The point is planning, not return — this page shows both so you can see the difference.

How many should I have?

One per irregular expense you can foresee. Many people run several small ones rather than a single pot, because it makes the purpose visible.

Why not just borrow when the time comes?

Because the interest runs the other way. The comparison row shows what the same amount borrowed at 12% would cost.

Where these figures come from

Last checked: September 2026. These are the standard textbook formulas; the conventions named are those of the CFA Institute curriculum and ISO 80000 usage.