Money & investing

Compound interest calculator

Explore how interest on interest changes the future value of your savings.

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Your result

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Enter your numbers and select Calculate.

Behind the numbers

How this calculation works

The frequency m tells us how often interest is added to the balance each year. Once added, interest can earn further interest.

THE FORMULAFuture value = P × (1 + annual rate ÷ 100 ÷ m)^(m × years)

A worked example

₹1,00,000 at 8%, compounded quarterly for 5 years, grows to approximately ₹1,48,594.74.

Good to know

A planning estimate. Actual products may use different payment dates, fees, tax treatment or rounding. Rates entered here are assumptions, not offers.

A little curiosity

The second year starts from a different number

Consider ₹10,000 growing by 10% once a year. The first year adds ₹1,000, leaving ₹11,000. The next year adds ₹1,100 because the same percentage now applies to a larger balance. After two years the total is ₹12,100, not ₹12,000.

The extra ₹100 is interest on the first year’s interest. This small example explains the curve in the illustration: a fixed percentage can produce an increasing rupee gain even when the rate itself never rises.

A doubling-time shortcut, with a warning

The “rule of 72” estimates a doubling time by dividing 72 by an annual percentage rate. At 8%, it suggests roughly nine years. It is a mental shortcut, not the calculation used by this tool, and its accuracy depends on the rate and compounding convention.

For annual compounding, the exact doubling time solves (1 + rate/100)^years = 2. Use the full model for a numerical plan. A doubling illustration based on an assumed investment return is not a promise that money will actually double on schedule.

Frequency and rate must be read together

A nominal annual rate compounded monthly is not the same quotation as an effective annual return of the same percentage. This tool divides a nominal annual rate by the selected compounding frequency. Increasing that frequency can increase the modeled effective annual growth.

Do not mix a product’s effective annual yield with monthly compounding unless you first convert the rate correctly. Tax, charges and changing returns are also outside the simplified model. Compare quotations using consistent definitions.

A few questions, answered

Does this include monthly deposits?

No. It models one starting amount. Use the SIP calculator to explore regular monthly contributions under its stated assumptions.

Can I choose monthly compounding?

Yes. Select Monthly in the compounding field. The entered annual rate is then treated as a nominal rate divided into twelve periods.

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