Catch-Up Savings Calculator
Monthly contribution needed to hit a goal when you've started late.
The monthly contribution needed to reach a savings goal given what you already have, years remaining, and an expected return rate.
What this tool does
Starting late on a savings goal? Enter your current pot, your target, the years remaining, and an expected annual return. The tool calculates the monthly contribution required to close the gap between where you are now and your target amount. The result shows the fixed monthly payment needed, accounting for growth on your existing balance and the compounding effect of regular deposits over time. Your current savings pot and the annual return rate are the inputs that most influence this figure—larger existing balances lower the monthly amount needed, while higher return assumptions reduce it as well. A typical scenario might involve someone with a shortfall in their savings who wants to understand how much to set aside each month to reach a specific financial target by a set date. Note that this calculation assumes consistent returns and regular monthly contributions; actual market performance varies, and the result is for educational illustration of the mathematical relationship between these variables.
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Formula Used
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
With 20,000 saved, a target of 100,000 in 10 years, and an expected 7% annual return, the existing pot projects to roughly 39,300. The 60,700 gap requires approximately 366 a month in new contributions to close.
How to use it
Enter current savings, target amount, years remaining, and an assumed return rate. Cash savings rates typically range from 2-5%; diversified long-term equity portfolios average 5-8%; higher assumptions carry higher risk.
What the result means
The primary figure is the monthly contribution needed. The secondary rows show the existing pot's projected growth, the gap new contributions must close, and total new money added over the period. If the monthly figure appears high, options include: extending the time horizon, lowering the target, or raising the assumed return (though higher return assumptions carry higher risk of not being met).
What this doesn't model
Inflation. The target is treated as a nominal figure. To account for real purchasing power, reduce the assumed return by an inflation expectation or uprate the target by the same amount.
Run it with sensible defaults
Using current savings of 20,000, target amount of 100,000, years remaining of 10 years, annual return of 7%, the calculation works out to 365.85. The defaults serve as a starting point.
The levers in this calculation
The inputs — Current Savings, Target Amount, Years Remaining, and Annual Return — do not pull with equal force. Not every input has equal weight. Adjusting one input at a time toward extreme values shows which ones move the result most.
How the math works
Projects the current pot forward at the annual return, subtracts from the target to find the gap, then solves the ordinary annuity formula for the annual contribution needed to fill the gap and divides by 12 for the monthly figure. Assumes end-of-year contributions and annual compounding.
Turning the result into a plan
A projection is a starting point. Setting the monthly amount aside automatically places savings before discretionary spending. Some people who hit savings goals set up a standing order on payday; patterns suggest those relying on willpower at month-end tend to miss targets.
What this doesn't capture
The calculation assumes a steady savings rate and a stable interest rate. Real saving journeys include emergencies, windfalls, and rate changes — especially in easy-access products. The figure indicates a direction of travel, not a guarantee.
To reach £100,000 from £20,000 in 10 years at 7% annual return, contribute 365.85 monthly.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
Projects the current pot forward at the annual return, subtracts from the target to find the gap, then solves the ordinary annuity formula for the annual contribution needed to fill the gap and divides by 12 for the monthly figure. Assumes end-of-year contributions and annual compounding.
References
Frequently Asked Questions
What if my current pot already exceeds the target when grown?
Is this realistic for equities?
Include employer pension contributions?
Does this handle inflation?
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