Finance & Investment · Returns
CAGR Calculator
Find the Compound Annual Growth Rate (CAGR): the steady yearly rate that turns a starting value into an ending value over a period — plus total return, growth multiple and how long the money takes to double at that pace.
Your inputs
Quick start — try a typical case
₹ 1 lakh
₹ 2.5 lakh
Your result Live
CAGR
20.11%
₹1,00,000 → ₹2,50,000 over 5 years
- Total (absolute) return
- 150.00%
- Gain
- ₹1,50,000
- Growth multiple
- 2.5×
- Time to double at this rate
- 3.8 years
How this is calculated
CAGR = (End ÷ Start)^(1 ÷ years) − 1
- End
- Ending value
- Start
- Starting value
- years
- Time period in years (months ÷ 12)
CAGR smooths a multi-year change into one steady annual rate, so investments held for different lengths of time can be compared fairly. It describes the start and end points only — the actual year-to-year path may have been much bumpier.
Assumptions & sources
- No money was added or withdrawn in between. If it was, use the XIRR Calculator, which accounts for the dates and amounts of every cash flow.
- The period is used exactly as entered; months are converted to years by dividing by 12.
- Taxes, fees and dividends paid out are not included unless they are reflected in the ending value.
- 1Investments (Bodie, Kane & Marcus), chapters on returns, compounding and the time value of money — McGraw-Hill
- 2CFA Program Curriculum — Quantitative Methods: The Time Value of Money — CFA Institute
- 3Investor education material — SEBI — Securities and Exchange Board of India
Calculator ID FIN-RET-CAGR-001 · version 2.0.0
Common questions
How is CAGR different from absolute return?
Absolute return is the total change (₹1 lakh → ₹2.5 lakh is +150 %). CAGR spreads it across the years as a compounding rate (+20.11 % a year over 5 years). Two investments with the same absolute return can have very different CAGRs if one took longer.
When should I use XIRR instead of CAGR?
Use XIRR when money went in or came out at different times — SIPs, top-ups, partial withdrawals. CAGR only works for a single starting amount and a single ending value.
What does the time to double mean?
It is how many years money takes to double at this CAGR: ln 2 ÷ ln(1 + CAGR). The 'rule of 72' (72 ÷ rate) is a quick mental approximation of the same thing.