CAGR Calculator
Finance & InvestmentCalculate the Compound Annual Growth Rate of any investment instantly. Enter your initial value, final value, and time period to find CAGR or projected returns.
CAGR
What is a CAGR?
The CAGR Calculator helps you measure the Compound Annual Growth Rate of any investment — the single annualised rate at which your money grew from an initial value to a final value over a specified number of years. CAGR, or Compound Annual Growth Rate, is one of the most widely used metrics in investing because it accounts for the compounding of returns year-on-year, unlike simple percentage gain which ignores the time dimension entirely.
In India, CAGR is the standard benchmark reported by mutual funds, equity analysts, and stock market publications. When a fund factsheet states "15-year CAGR: 14.3%", it means the fund's NAV grew at a compounded rate of 14.3% every year over that period — regardless of how volatile individual years were. This smoothing effect is what makes CAGR so useful: it strips out year-to-year noise and gives you a single, comparable number.
The concept is closely related to Compound Interest, where interest earned in each period is added back to the principal and earns further interest. CAGR essentially expresses this compounding effect in reverse — starting from the end result and asking: at what consistent annual rate would this investment have grown?
CAGR is applicable to a wide range of assets in the Indian context:
- Equity mutual funds — comparing performance across fund categories
- Stocks — evaluating whether a company's share price has outpaced market benchmarks
- Real estate — measuring property appreciation over a holding period
- Fixed deposits and RDs — expressing effective annual returns when compounding frequency varies
- Business revenue — tracking how fast a company or portfolio has grown year over year
This calculator also includes a reverse mode: enter your desired CAGR and investment amount, and it tells you the final value you need to reach — useful for setting realistic investment targets.
How to use this CAGR calculator
Enter your Initial Value — the amount you originally invested or the starting value of the asset. For a mutual fund, this is your purchase NAV multiplied by units, or the amount you invested in a lump sum. Typical lump sum investments in India range from ₹10,000 to several lakhs.
Enter your Final Value — the current or exit value of the investment. For a mutual fund, check the current NAV and multiply by units held. For a stock, use current market price multiplied by shares held.
Set the Time Period — the number of complete years between your initial investment and the final value date. Use the slider to quickly explore how CAGR changes with different holding periods. Note: CAGR assumes whole years; for partial years, results are an approximation.
Read the CAGR — the highlighted result is your annualised growth rate. Compare it against your target return, benchmark index CAGR, or FD rates to assess performance.
Check Absolute Return and Total Gain — use these to understand the full picture: total percentage profit and actual rupee gain.
Use Reverse Mode to set targets — toggle to reverse mode, enter your target CAGR and initial investment, and set the time horizon to see what final value you need to achieve. Use this when evaluating whether a real estate deal, startup investment, or alternative asset can realistically deliver your required return.
Formula & Methodology
Forward (Calculate CAGR): CAGR = (FV ÷ IV)^(1 ÷ n) − 1 Where: - FV = Final Value (maturity or exit value) - IV = Initial Value (initial investment or starting value) - n = Number of years (investment horizon) - ^ = Exponentiation (raise to the power of) Absolute Return = ((FV − IV) ÷ IV) × 100 Total Gain = FV − IV Reverse (Calculate Target Final Value): FV = IV × (1 + CAGR)ⁿ This is simply the compound interest formula — CAGR and compound interest rate are mathematically equivalent when applied to a single lump sum. Compare this to Simple Interest where gains are linear rather than compounded. Worked Example: You invested ₹1,50,000 in an equity mutual fund 7 years ago. The current value is ₹4,20,000. CAGR = (4,20,000 ÷ 1,50,000)^(1 ÷ 7) − 1 = (2.8)^0.1429 − 1 = 1.1583 − 1 = 15.83% p.a. Absolute Return = ((4,20,000 − 1,50,000) ÷ 1,50,000) × 100 = 180% Total Gain = 4,20,000 − 1,50,000 = ₹2,70,000 Reverse Example: You want to know what ₹5,00,000 invested today must grow to in 10 years if you target 14% CAGR: FV = 5,00,000 × (1 + 0.14)¹⁰ = 5,00,000 × 3.7072 = ₹18,53,600 Assumptions: - CAGR assumes a single lump sum entry and a single exit — it does not apply to investments with multiple cash flows (use XIRR for SIPs) - Years are treated as whole numbers; sub-year periods are approximations - No adjustment is made for dividends, taxes, or transaction costs — the calculator works on raw values only - All compounding is annual by convention of the CAGR formula