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CAGR Calculator
CAGR 12.15%Verdict Excellent

CAGR Calculator

Find the true annualised growth rate between a starting and an ending value.

Your investment

Quick periods
yr

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Your CAGR

12.15%per year

Excellent

₹1.00 L grew to ₹1.77 L in 5 years1.77× your money

You invested₹1.00 L
Total growth₹77,386
Doubling time (Rule of 72)5.9 yrs
₹1.86L₹93.1K₹00y1y2y3y4y5y
Value compounding at 12.15% a year

The curve assumes smooth compounding at 12.15% — real returns vary year to year. CAGR measures the past; it is not a guarantee of future returns.

Annualised, not totalone steady yearly rate
Fair comparisonsacross different holding periods
Rule of 7272 ÷ rate ≈ years to double
Backward-lookingpast growth, never a guarantee
YearStartEnd
Year 1₹1.00L₹1.12L
Year 3₹1.26L₹1.41L
Year 5₹1.58L₹1.77L
Simple return77.4%total, 5y
CAGR12.15%per year
InvestmentCAGR
S&P 50013.6%
Your CAGR12.15%
Nifty 5012.1%
  • Your money grew 1.77× — a total return of 77.4%.
  • At 12.15% a year, money doubles roughly every 5.9 years.
  • Sustaining 12.15% for 5 years turned ₹1.00 L into ₹1.77 L.
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Your result: ₹1.00 L → ₹1.77 L in 5 years — about 12.15% a year.

Plan the rest of your money life

Measure returns another way — or turn this growth rate into a forward plan.

All tools

CAGR is a backward-looking measure of what actually happened — it does not predict or guarantee future returns. Benchmark figures are illustrative long-term averages shown for context only, not live data or investment advice.

How CAGR is calculated

CAGR = (Final ÷ Initial)^(1 ÷ n) − 1

Final
ending value of the investment
Initial
starting value invested
n
number of years held

Worked example

With your inputs — ₹1.00 L growing to ₹1.77 L over 5 years: the growth multiplier is Final ÷ Initial = 1.77×, and taking its 5th-year root (raising it to 1 ÷ 5) then subtracting 1 gives a CAGR of about 12.15% a year. That is the single steady annual rate that compounds ₹1.00 L into ₹1.77 L — a total return of 77.4%. It is a backward-looking measure of what actually happened, not a guarantee of future returns.

Most asked CAGR questions

CAGR (compound annual growth rate) is the single steady annual rate that would take an investment from its starting value to its ending value over a given period. It smooths out the good and bad years into one number, which is why it's the standard way to compare investments held for different lengths of time.

Understanding CAGR

What CAGR really tells you

The compound annual growth rate answers one question: if your investment had grown at a single steady rate every year, what would that rate be? It collapses the messy reality of good and bad years into one number, which is why it's the standard way to summarise and compare long-term performance.

CAGR vs simple return

Simple (absolute) return ignores time entirely — a 77% gain looks the same whether earned in two years or twenty. CAGR annualises it so two investments held for different periods can be compared fairly. A high simple return spread over many years can still be a modest CAGR.

The Rule of 72

Divide 72 by your annual return to estimate the years to double your money: 72 ÷ 12 ≈ 6 years, 72 ÷ 8 ≈ 9 years. It's a close approximation of the exact figure, ln(2) ÷ ln(1 + CAGR), and a fast way to feel the power of a higher rate.

Don't be fooled by a high CAGR

A high CAGR over a short period can be luck or a single great year, and it says nothing about volatility. Use it alongside the holding period, the risk taken and a benchmark — a 14% CAGR on a diversified portfolio over 15 years is far more meaningful than a 40% CAGR over one.