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CAGR calculator

Your investment doubled in 5 years — but what did it earn per year? One number answers.

20.11%

compounded annual growth rate

  • Absolute return150%
  • Money multiplied2.5×
₹62.5k₹1.25 L₹1.88 L₹2.50 LStart5y

Hover the curve for values along the path.

CAGR smooths volatility into a single yearly rate — two investments with the same CAGR can have very different rides.

What this calculator answers

₹1,00,000 growing to ₹2,50,000 over 5 years is a CAGR of 20.11%, an absolute return of 150% and a 2.5× multiple. Enter the starting value, ending value and years held to get the annualised rate of return.

How it is calculated

CAGR = (ending value ÷ starting value)^(1 ÷ years) − 1, reported to two decimals; the absolute return and the multiple are shown alongside it.

CAGR is a smoothed rate that reproduces the same end value — it is not any single year's actual return.

Common questions

Why is CAGR lower than the absolute return?

Absolute return ignores time; CAGR spreads the same gain across every year. A 150% total gain over five years works out to about 20% a year.

Does CAGR show my actual yearly returns?

No. It is the single steady rate that reproduces the end value, so a fund that fell in one year and rose sharply in another can show the same CAGR as a steadier one.

Can I use CAGR for a SIP?

CAGR suits a one-time investment with a start and end value. For monthly investments use the SIP calculator, because each instalment enters at a different time and price.

Source & freshness
Source
Deterministic formula in lib/calculators.ts
Timeliness
Static-verified
Method
calculated
Note
Illustrative projection from your inputs — not a market quote.