HisabCalc

Regular Savings Growth

What regular monthly deposits become after a few years, and how much of it is interest.

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Result

Figures are computed on your device; nothing is sent anywhere.

Formula

balance grows monthly by (balance × rate ÷ 12) + deposit

How the calculation works

The loop here is small and does one thing per month: grow the balance by one twelfth of the annual rate, then add the deposit. On the page example, 300 a month at 6% over ten years leaves 49,164, of which 36,000 is your own money and 13,164 is interest. The deposit arrives at the end of the month, so a deposit made in month one earns interest for 119 months, not 120.

Time matters more than the rate, and the reason is compounding. The same 300 at 6% reaches 49,164 in ten years but 301,355 in thirty: six times the balance from three times the deposits. Early money does far more work than late money, and doubling the deposit doubles the total but never accelerates the clock.

The tool rounds years to whole months, so 2.5 years means 30 deposits and not 30.5. That is the right convention for a monthly account and the wrong one if you pay in weekly, where the extra deposits between month-ends are real money the loop never sees. A negative rate is rejected outright: a deposit account cannot shrink your balance by policy.

Common mistakes

When to use it

Worked example

300 a month at 6% over ten years reaches 49,164 — 36,000 deposited, 13,164 interest.

Months 120
You deposited 36,000.00
Balance 49,163.80
Interest 13,163.80
Monthly deposit 300.00

Common questions

When is interest added?

Monthly, with the deposit made at the same time, the usual arrangement.

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Last updated: 2026-09-29