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Compound Interest Calculator

Work out how much a sum grows when interest is added to it again and again. Choose the rate, time period and how often interest is compounded to see your maturity amount.

  • Free, no sign-up
  • Nothing you enter is stored
  • Updated 30 Sept 2026

Calculate compound interest

Results update as you change the numbers.

₹
₹5,000₹50,00,000
1% p.a.30% p.a.
1 year40 years
Add money regularlyTop up the amount every month or every year

Maturity amount after 5 years

₹1,61,051

  • Principal₹1,00,000
    62%
  • Interest earned₹61,051
    38%

10% compounded yearly works out to an effective 10.00% a year.

Compounding earns ₹11,051 more than simple interest, which would pay ₹50,000 over the same period.

How often interest is added

The same amount, rate and period with different compounding.

  • YearlySelected₹1,61,051Interest ₹61,051
  • Half-yearly₹1,62,889Interest ₹62,889
  • Quarterly₹1,63,862Interest ₹63,862
  • Monthly₹1,64,531Interest ₹64,531
  • Daily₹1,64,861Interest ₹64,861
How your money growsPrincipalInterest earned
Year-by-year growthSee how your investment builds up each year
YearPrincipalInterest earnedAmount at year end
Year 1₹1,00,000₹10,000₹1,10,000
Year 2₹1,00,000₹21,000₹1,21,000
Year 3₹1,00,000₹33,100₹1,33,100
Year 4₹1,00,000₹46,410₹1,46,410
Year 5₹1,00,000₹61,051₹1,61,051

What is compound interest?

Compound interest is interest earned on your original amount and on the interest already added to it. Each period, the interest joins the balance, so the next round of interest is calculated on a bigger number. Over time this 'interest on interest' makes your money grow faster and faster.

Simple interest, by contrast, is always calculated on the original amount only. The longer the period and the higher the rate, the bigger the gap between the two.

Compound interest formula

Maturity amount

A = P × (1 + r ÷ n)^(n × t)

  • A is the maturity amount, and A − P is the interest earned.
  • P is the principal, the amount you start with.
  • r is the yearly interest rate, written as a decimal (10% is 0.10).
  • n is the number of times interest is compounded each year.
  • t is the time in years.

For example, ₹1,00,000 at 10% a year compounded yearly for 5 years grows to ₹1,61,051. Simple interest over the same period would pay only ₹50,000, so compounding earns you an extra ₹11,051.

How compounding frequency changes the result

The more often interest is added, the more you earn, because each addition starts earning sooner. Here is ₹1,00,000 at 10% a year for 5 years:

CompoundingMaturity amountInterest earned
Yearly₹1,61,051₹61,051
Half-yearly₹1,62,889₹62,889
Quarterly₹1,63,862₹63,862
Monthly₹1,64,531₹64,531
Daily₹1,64,861₹64,861

Most bank fixed deposits in India compound quarterly, while savings accounts usually calculate interest daily and credit it every quarter. The calculator also shows the effective yearly rate, which lets you compare offers with different compounding.

Why starting early matters

Time is the biggest driver of compounding. At 10% a year, ₹1 lakh grows to about ₹2.6 lakh in 10 years but about ₹17.4 lakh in 30 years. Most of that growth comes in the later years, when the interest itself is earning interest.

That is why investing early, even small amounts, often beats investing larger amounts later.

When compounding works against you

  • Credit cards charge interest on unpaid interest, often at 36% to 42% a year, so balances grow quickly. Pay the full bill every month if you can.
  • Loan interest that is not paid on time is added to what you owe and starts attracting interest itself.
  • Inflation compounds too: at 6% a year, prices roughly double in 12 years, which quietly reduces the value of money left idle.

Before you rely on the numbers

  • The calculator assumes one fixed rate for the whole period. Rates on market-linked investments change.
  • Tax on interest or gains is not included. Interest from deposits is usually taxed at your slab rate every year.
  • Bank deposits may round interest or use slightly different day counts, so small differences from your bank's figures are normal.

Frequently asked questions

1.Can I add money regularly?

Yes. Turn on Add money regularly and choose a monthly or yearly amount. Each addition goes in at the start of its month or year and grows at the same rate and compounding frequency as your principal.

2.What is the difference between simple and compound interest?

Simple interest is calculated only on the original amount. Compound interest is calculated on the original amount plus the interest already earned, so it grows faster. The calculator shows both so you can see the difference.

3.Which compounding frequency gives the most interest?

Daily compounding gives the most, followed by monthly, quarterly, half-yearly and yearly. The difference between them is small at low rates and short periods, and grows with higher rates and longer periods.

4.What is the effective annual rate?

It is the yearly rate you actually earn once compounding is included. For example, 10% compounded quarterly works out to about 10.38% a year. It makes offers with different compounding easy to compare.

5.How do banks compound interest on fixed deposits?

Most banks in India compound FD interest quarterly. If you choose monthly or quarterly payouts instead of reinvestment, the interest is paid out and does not compound.

6.Can I use this calculator for loans?

It shows how an amount grows with compound interest, which is useful for understanding unpaid dues. For loan repayments with fixed monthly instalments, an EMI calculator is the better tool.

7.Is compound interest taxable?

Interest from bank deposits is added to your income and taxed at your slab rate, usually in the year it is earned, even if it is reinvested. Gains from investments are taxed according to the type of investment and how long you hold it.

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Guides to read next

Plain-English guides from the Policywings desk on the same topic as this calculator.