Savings Goal Calculator
Give it the amount, the deadline and what you have already, and it works back to the monthly figure — then tells you honestly whether the amount you can actually manage gets you there.
What this calculator assumes
- Interest is compounded monthly at the rate implied by the AER you enter — the twelfth root of one plus the AER, not the AER divided by twelve.
- Contributions are assumed to arrive at the end of each month, which is the conservative treatment. Paying in at the start of the month earns slightly more.
- The rate is held constant for the whole period. Easy-access rates move, so a long horizon makes the interest figure more of an illustration than a projection.
- Interest is treated as tax-free, which holds inside an ISA and for most people under the personal savings allowance.
- Inflation is not modelled. A target set today buys less in three years, which matters most for goals that are a long way out.
- Money set aside for a goal within about five years belongs in cash rather than investments — this calculator assumes a savings account, not a stocks and shares return.
- Nothing you type leaves your browser. There is no account, no sign-up and no data stored.
The monthly contribution is the standard future-value-of-an-annuity calculation, rearranged to solve for the payment. The full formula is shown below so you can check it.
A worked example
Suppose you need £15,000 in two years, you have £2,000 already, and the money sits in an account paying 4.00% AER.
Interest does £639.90 of the work in total — the £163.20 earned on the opening balance plus £476.70 on the contributions as they accumulate. That is about 4.9% of the £13,000 gap you were trying to close, which is worth having but is not the thing that gets you there. Over two years, the contribution does almost all of it.
That balance shifts with the horizon. Stretch the same £2,000 start to a £50,000 goal over ten years and interest at the same rate contributes £9,520 — 19% of the total, rather than 4%. That is where the argument for investing rather than saving starts to bite. On a one-year goal it barely registers, and the only lever that matters is how much goes in.
The maths, so you can check it
The monthly amount is the future value of an annuity, rearranged to solve for the payment:
i = (1 + AER)1/12 − 1
M = (FV − P × (1 + i)n) × i ÷ ((1 + i)n − 1)
FV is the target, P is what you have already, n is the number of months and i is the monthly rate. Where the AER is zero, this collapses to (FV − P) ÷ n.
The detail worth knowing is the first line. An AER of 4.00% is not 0.3333% a month, because monthly interest compounds. The correct monthly rate is the twelfth root of 1.04 minus 1, which is 0.3274%. Dividing by twelve overstates the return — not by much over two years, but enough to matter on a long horizon, and it is the most common error in homemade savings spreadsheets.
When the number comes back too high
Most people run this once and find the required amount is more than they can manage. There are only four levers, and it is worth being deliberate about which one you pull.
- Move the deadline. The most powerful lever and usually the least painful. Stretching a goal from 24 to 36 months cuts the monthly requirement by roughly a third.
- Cut the target. Worth interrogating honestly. A £15,000 deposit target may have been rounded up from a real figure of £12,500.
- Increase what goes in. Usually means finding it in committed costs rather than earning more — the subscription cost calculator is a good place to look.
- Improve the rate. The weakest lever over short horizons. Moving from 2% to 4.5% on this example saves about £13 a month, which is real but will not rescue an unaffordable plan.
Enter what you can genuinely manage in the optional field and the calculator will tell you where that lands: how much you would have by the deadline, and when you would actually reach the target instead. A plan that admits it needs 31 months is more useful than one that pretends 24 will work.
One sequencing point. If you do not yet have an emergency fund, a goal with a deadline generally comes second — without a buffer, the first unexpected expense comes out of the goal. The emergency fund calculator sizes that, and the payday allocation calculator shows how both fit alongside your committed costs.
Frequently asked questions
Other calculators
Goals are easy to set and easy to quietly abandon
The month a goal stops getting funded is rarely a decision — it is usually an expensive month that nobody noticed. earmarkIQ tracks goals against your actual balances, shows whether you are ahead or behind the line you set, and folds the contribution into your payday allocation so it comes out before the spending rather than after.