CAGR Calculator
Calculate compound annual growth rate of any investment
CAGR Calculator is a free, browser-based tool that lets you calculate compound annual growth rate of any investment — with zero signup, zero installation. Your data never leaves your browser. Part of 138+ free developer and business tools at wowhow.cloud, built and maintained by a team with 14+ years of hands-on development experience.
Formula
CAGR = (FV / IV)^(1/n) - 1
IV = Initial Value, FV = Final Value, n = Years
Compound Annual Growth Rate
14.87%
per year
Initial Value
₹1,00,000
Final Value
₹2,00,000
Absolute Return
100.0%
Growth Multiple
2.00x
Total Profit
₹1,00,000
Over 5 years
100.0% total
Year-wise Growth
CAGR vs Absolute Return
CAGR
14.87%
annualized rate
Absolute Return
100.0%
total over 5 yrs
Growth Multiple
2.00x
money multiplied
What is CAGR?
CAGR (Compound Annual Growth Rate) measures the average annual growth rate of an investment over a specified period longer than one year. It smooths out year-to-year volatility and gives you a single annualized return figure that represents what your investment would have earned if it grew at a steady rate every year. CAGR is widely used to compare the historical performance of stocks, mutual funds, portfolios, and business revenue.
CAGR vs Absolute Returns
- ●Absolute return shows total percentage gain from start to end, ignoring time.
- ●CAGR normalizes this to a per-year rate, making it comparable across different time periods.
- ●A 100% absolute return over 5 years = 14.87% CAGR. Over 10 years = 7.18% CAGR.
When to Use CAGR
- ●Comparing mutual fund performance across different holding periods
- ●Evaluating business revenue or profit growth over multiple years
- ●Setting realistic investment targets with reverse CAGR calculation
- ●Comparing stock market index returns (Nifty 50, Sensex) over time
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About CAGR Calculator
CAGR — Compound Annual Growth Rate — is the single most important return metric for evaluating investments over multi-year periods. Unlike simple average returns, CAGR accounts for compounding and gives the annualized growth rate that would turn your starting value into your ending value. It is the standard metric used in mutual fund fact sheets, startup pitch decks, and equity research reports.
How It Works
The CAGR formula is: CAGR = (Ending Value / Beginning Value)^(1/n) - 1, where n is the number of years. This formula solves for the constant annual growth rate r such that Beginning Value × (1 + r)^n = Ending Value. For example, Rs 2 lakh growing to Rs 5 lakh in 8 years gives CAGR = (5/2)^(1/8) - 1 = 12.09%.
The reverse CAGR mode solves for the target final value: Final Value = Initial Value × (1 + CAGR)^n. This is used for goal-setting — "At 12% CAGR, what will Rs 5 lakh become in 10 years?" (Answer: Rs 15.53 lakh).
The year-wise breakdown shows the value at each annual checkpoint, revealing non-linear compounding growth. The calculator also computes absolute return (% change from start to end) and the growth multiple (Final/Initial), which are commonly used alongside CAGR in portfolio reporting. XIRR — which accounts for irregular cash flows — is the appropriate metric for SIP investments; use CAGR only for lump-sum single-point investments.
Who Is This For
An investor comparing two mutual funds — Fund A returned 180% absolute over 7 years; Fund B returned 120% over 5 years — uses CAGR to compare: Fund A = 15.5% CAGR, Fund B = 17.1% CAGR. Fund B wins on an annualized basis.
A startup founder reporting to investors calculates revenue CAGR: Rs 40 lakh in FY22 to Rs 1.8 crore in FY26 (4 years) = 45.7% CAGR — a compelling growth story for the pitch deck.
A real estate investor tracks property value from Rs 45 lakh (2015) to Rs 1.1 crore (2025, 10 years) = CAGR of 9.35% — compares against Nifty 50 CAGR of ~12% for the same period.
A parent planning college funding calculates the CAGR needed: current corpus Rs 8 lakh must grow to Rs 35 lakh in 12 years — requires 12.6% CAGR, achievable via equity mutual funds.
A finance student verifies textbook examples — checking that a bond priced at $950 maturing to $1,000 in 3 years has a CAGR of 1.73%, consistent with the yield-to-maturity concept.
Scope note: CAGR masks volatility — two investments with the same CAGR can have vastly different risk profiles. A fund that went up 50%, down 40%, up 70%, down 20% over 4 years may show the same CAGR as a stable 10% annual compounder, but with far higher drawdowns. CAGR also assumes a single lump-sum investment; for SIPs or systematic investments with multiple cash flows, use XIRR instead. CAGR does not account for taxes or expense ratios, which can reduce effective returns by 1-3% annually.
Disclaimer: This calculator is for informational and educational purposes only and does not constitute financial, tax, or legal advice. Results are estimates based on publicly available tax slabs and formulas. Consult a qualified Chartered Accountant, tax professional, or financial advisor for guidance specific to your situation. Built and maintained by the WOWHOW Team with 14+ years of software development experience.
How to Use
Enter the initial investment value and final value
Set the time period in years to calculate CAGR
Switch to Reverse CAGR mode to find required final value for a target growth rate
View year-wise growth breakdown and compare CAGR vs absolute returns
Frequently Asked Questions
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