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Compound Interest Calculator

See exactly how your money grows when interest earns interest. Choose yearly, half-yearly, quarterly or monthly compounding and watch the difference — plus the time your money takes to double.

₹1,00,000
8.0%
10 yrs
Maturity Value
₹2,20,804
Principal
₹1,00,000
Compound interest earned
₹1,20,804
Simple interest (comparison)
₹80,000
Money doubles in (Rule of 72)
9.0 years
Principal 45.3%Interest 54.7%

How to use this compound interest calculator

  1. Enter the principal — your starting investment or deposit.
  2. Set the annual interest rate and the number of years you will stay invested.
  3. Pick the compounding frequency. Bank FDs compound quarterly; many bonds compound half-yearly; savings accounts compound quarterly; some instruments compound monthly.
  4. Compare the compound interest with the simple-interest figure shown — the gap is the extra money compounding earns you.

Compound interest formula and methodology

A = P × (1 + r/n)^(n × t) CI = A − P

Where:
 A = Final amount (₹)
 P = Principal (₹)
 r = Annual rate ÷ 100
 n = Compounding periods per year (1, 2, 4 or 12)
 t = Time in years

Worked example: Principal: ₹1,00,000 | Rate: 8% p.a. | Time: 10 years | Quarterly (n = 4) A = 1,00,000 × (1 + 0.08/4)^(4 × 10) = 1,00,000 × (1.02)^40 = 1,00,000 × 2.20804 ≈ ₹2,20,804 Compound interest = ₹1,20,804 Simple interest would be only ₹80,000 — compounding earns ₹40,804 extra.

Reference: standard compound interest formula used across banking and finance; identical to the method prescribed in NCERT mathematics and RBI deposit calculations.

Understanding compound interest: the most powerful force in personal finance

Simple vs compound interest — the crucial difference

Simple interest pays you only on your original principal, year after year. Compound interest pays you on the principal plus every rupee of interest already earned. In year one the two look identical. By year ten, on ₹1 lakh at 8%, simple interest has produced ₹80,000 while quarterly compounding has produced ₹1,20,804 — over 50% more, from the exact same rate. The longer the time period, the wider this gap grows, which is why compounding is often called the eighth wonder of the world.

Why compounding frequency matters

The more often interest is added to the principal, the sooner it starts earning its own interest. At 8% for 10 years on ₹1 lakh: yearly compounding gives ₹2,15,892; half-yearly gives ₹2,19,112; quarterly gives ₹2,20,804; monthly gives ₹2,21,964. The jump from yearly to quarterly is meaningful; beyond monthly the gains become tiny. This is why you should always ask not just "what is the rate?" but "how often does it compound?"

The Rule of 72 — doubling time in your head

Divide 72 by the annual interest rate to estimate how many years your money takes to double. At 8%, money doubles in roughly 9 years; at 12%, in 6 years; at 6%, in 12 years. The rule also works in reverse for inflation: at 6% inflation, the purchasing power of your cash halves every 12 years — a strong argument against leaving large sums idle in a savings account.

Time beats rate — start early

A 25-year-old investing ₹1 lakh at 10% until age 60 ends with about ₹28.1 lakh. A 35-year-old with the same amount and rate ends with about ₹10.8 lakh. The ten-year head start nearly triples the outcome, without investing a single extra rupee. In compounding, the earliest years of waiting do the least work and the final years do the most — so the sooner the clock starts, the better.

Compounding works against you in debt

The same mathematics that grows investments also grows unpaid debt. Credit card balances in India compound at 36%–42% annually — at 40%, an unpaid balance doubles in under two years. This is why financial planners insist on clearing credit card dues in full every month before making any investment: no legitimate investment reliably beats a 40% compounding cost.

Where you actually encounter compound interest

Fixed deposits (quarterly compounding — see our FD calculator), PPF (yearly), savings accounts (quarterly), NSC (yearly), mutual fund growth options (continuous, via NAV), and EMI loans, where interest compounds monthly on the outstanding balance (see the EMI calculator). Understanding one formula unlocks all of them.

Frequently asked questions — Compound Interest Calculator

What is compound interest in simple words?
Interest earned on interest. Each period, the interest you earned is added to your principal, and the next period's interest is calculated on this larger amount, so growth accelerates over time.
What is the Rule of 72?
A mental shortcut for doubling time: divide 72 by the annual rate. At 8% money doubles in about 9 years; at 12% in about 6 years. It is an approximation that works best for rates between 4% and 15%.
Does compounding frequency really matter?
Yes, but with diminishing returns. Moving from yearly to quarterly compounding adds a noticeable amount; moving from monthly to daily adds almost nothing. Always compare the effective annual yield.
Which compounding does a bank FD use?
Indian banks compound fixed deposits quarterly. Our FD calculator applies this automatically; this calculator lets you compare other frequencies too.
Is compound interest taxable?
The interest income is taxable according to the instrument's rules — FD interest at slab rate, PPF fully exempt, debt fund gains at slab rate. The compounding method itself does not change taxation.
How is compound interest different in loans?
In loans, interest compounds on your outstanding balance — working against you. Credit cards compound at 36–42% per year, which is why carrying a balance is so expensive.
What return should I assume for long-term planning?
A common conservative assumption is 6.5–7% for debt instruments and 10–12% for diversified equity over 10+ year horizons. Past returns do not guarantee future performance, so test multiple scenarios.
Why does starting early matter so much?
Compounding is exponential — the biggest gains come in the final years. Every year you delay removes a highest-earning year from the end of your journey, which is why a 10-year head start can triple the final corpus.

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Disclaimer: Results are for informational and educational purposes only and do not constitute financial advice. Actual returns depend on the specific instrument, its taxation, fees and rate changes. Consult a qualified financial advisor before making investment decisions.