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Compound Interest Calculator

Runs 100% in your browser — nothing is uploaded, nothing is stored.

Project how your savings or investments grow with lump sums and regular contributions. Runs locally.

—Enter your figures.
Total contributions—
Interest earned—

Grey = money you put in · Teal = compound growth.

How to use the compound interest calculator

Enter your starting balance, the amount you add each period, the annual rate, and the number of years. The calculator shows the final balance and how much of it came from your contributions versus the interest earned on top.

Why compounding snowballs

Interest earns interest. In the early years the growth looks modest, but as the balance grows, each period’s interest is calculated on a bigger number. Time matters more than the rate — an extra five years often beats chasing an extra percentage point.

Tips to make it work for you

Start as early as you can, even with small amounts, and keep contributions consistent. Reinvesting dividends or interest rather than withdrawing keeps the snowball rolling, and avoiding high fees preserves more of the compounding effect.

How compound interest works

Compound interest means you earn returns not just on your original money but on the returns it has already earned. The core formula for a lump sum is:

A = P × (1 + r/n)^(n×t)

where P is the principal, r is the annual rate, n is how often interest compounds per year and t is the years. The calculator also supports regular contributions — deposits added on a schedule — which is how most people actually save. It then splits the final balance into the money you put in versus the interest it generated, so you can see compounding do the heavy lifting.

Common uses

  • Retirement savings — project how monthly contributions grow over decades.
  • Emergency funds — see what a high-yield account could return.
  • Education funds — estimate a future balance for a child’s college.
  • Debt comparison — understand how compounding works against you on balances you carry.

Frequently asked questions

What does “compounding frequency” mean?
It is how often interest is added to your balance. Daily compounding grows slightly faster than annual, all else equal.

Is this the same as APY?
APY is the effective annual rate once compounding is included. This calculator shows both the math and the resulting growth.

Do contributions have to be monthly?
No. You can model any regular schedule; more frequent contributions start compounding sooner.

Are taxes or inflation included?
No. This shows nominal growth. Real purchasing power is lower after taxes and inflation, which is worth keeping in mind for long horizons.

What return rate should I assume?
Use a realistic long-run figure: often 6–8% for diversified stock investments before inflation, and the stated rate for savings accounts or bonds. Planning with conservative numbers beats optimistic ones you can’t actually achieve.

How much difference does compounding frequency really make?
Over long periods and higher rates the gap between annual and daily compounding can be noticeable, because interest starts earning its own interest sooner rather than once a year.

How compounding frequency changes the result

Frequency Periods per year Effect on growth
Annually1The baseline figure
Semi-annually2Slightly more than annual
Quarterly4More again
Monthly12The usual figure for savings
Daily365Marginal gain over monthly
ContinuouslyInfiniteThe mathematical ceiling

More questions, answered

What is the difference between compound and simple interest?
Simple interest is paid only on the original amount. Compound interest is paid on the original amount plus interest already earned, which is why growth accelerates over time.
Does compounding frequency matter much?
Less than most people assume. Going from annual to monthly compounding increases the final balance by well under a percent per year. The rate and the time period dominate.
What is the rule of 72?
Divide 72 by the annual rate to estimate the years needed to double your money. At 6 per cent that is about twelve years. It is an approximation, but a useful one for mental arithmetic.
Should I include regular contributions?
If you are modelling a savings habit, yes. Contributions usually matter more than the compounding itself over a normal working horizon, because they keep adding to the base.
Why does my result differ from my bank?
Banks compound at the frequency stated in the account terms, and some quote a nominal rate that differs from the effective annual rate. Check which rate you entered.
Does inflation appear in the calculation?
Not automatically. This shows nominal growth. To see real growth, subtract the inflation rate from the interest rate before entering it.
Is the growth linear or exponential?
Exponential, though early on it looks nearly linear. The curve steepens because each period earns interest on a larger balance than the last.

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