CAGR Calculator

Calculate compound annual growth rate or project future value of any investment.

CAGR Results

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CAGR (Annual Growth Rate)
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Initial Value
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Final Value
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Total Gain
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Absolute Return
PeriodValueTotal GainAbsolute Return

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About This Calculator

What it calculates
Compound Annual Growth Rate (CAGR) from initial and final values, or projected future value from a known CAGR. Includes year-by-year growth table.
Inputs (Find CAGR mode)
Initial value, final value, number of years.
Inputs (Future Value mode)
Initial investment, expected CAGR %, number of years.
Outputs
CAGR %, total gain, absolute return %, year-by-year value table.
Formula
CAGR = (Final / Initial)^(1/n) − 1; Future Value = Initial × (1 + CAGR)^n
Last updated

What is CAGR?

CAGR stands for Compound Annual Growth Rate. It is the single annualised rate at which an investment would have grown from its initial value to its final value, assuming profits are reinvested at the end of each year. Think of it as the "smoothed" growth rate that eliminates the noise of year-to-year fluctuations.

For example, if you invested ₹1,00,000 in a mutual fund and it grew to ₹2,50,000 over 8 years, the CAGR tells you the consistent annual rate that would produce that same result: approximately 12.13% per year. In reality, the fund may have gained 25% one year and lost 10% another, but CAGR gives you one clean number to compare against other investments.

CAGR is the most widely used metric by investors, financial analysts, and business leaders for measuring and comparing growth. Whether you are evaluating mutual fund returns, business revenue growth, real estate appreciation, or your own savings trajectory, CAGR is the standard yardstick.

How to Use This CAGR Calculator

This calculator has two modes — choose the one that fits your need:

Mode 1: Find CAGR

Use this when you know the starting value, ending value, and the time period, and want to find out the annualised growth rate.

  1. Select Find CAGR tab (selected by default).
  2. Enter the Initial Value — the amount at the start (e.g., your original investment of ₹1,00,000).
  3. Enter the Final Value — the amount at the end of the period (e.g., current value ₹2,50,000).
  4. Enter the Number of Years — the total holding period (e.g., 8 years). Decimals are accepted for partial years.
  5. Click Calculate CAGR. Results appear instantly with a year-by-year growth table.

Mode 2: Future Value (Reverse CAGR)

Use this when you know the CAGR and want to project how much an investment will be worth after a certain number of years.

  1. Select the Future Value tab.
  2. Enter the Initial Investment — your starting capital.
  3. Enter the Expected CAGR % — the annualised growth rate you are targeting or expecting.
  4. Enter the Number of Years.
  5. Click Calculate CAGR to see the projected final value and year-by-year progression.

CAGR Formula Explained

The CAGR formula is straightforward once you understand its components:

CAGR = (Final Value ÷ Initial Value)1/n − 1
Future Value = Initial Value × (1 + CAGR)n

Where:

  • Final Value: The value of the investment at the end of the period.
  • Initial Value: The value of the investment at the beginning.
  • n: The number of years in the investment period.
  • CAGR: The compound annual growth rate expressed as a decimal (e.g., 0.12 for 12%).

The exponent 1/n is the mathematical operation that "annualises" the total growth. It takes the total multiplier (Final/Initial) and finds the equivalent per-year multiplier when compounded n times. This is the n-th root of the total return ratio.

For example: ₹1,00,000 growing to ₹2,11,000 in 6 years gives CAGR = (2,11,000 / 1,00,000)^(1/6) − 1 = 2.11^0.1667 − 1 = 1.1318 − 1 = 13.18%.

Example Calculations

Example 1: Mutual Fund CAGR

You invested ₹50,000 in an equity mutual fund in 2018. By 2025 (7 years), the value is ₹1,12,000.

CAGR = (1,12,000 / 50,000)^(1/7) − 1 = 2.24^0.1429 − 1 = 12.18%

This means the fund grew at an effective rate of 12.18% per year, compounded annually.

Example 2: Reverse CAGR — Goal Planning

You want to accumulate ₹50 lakh for your child's education in 15 years. You have ₹10 lakh to invest today. What CAGR do you need?

CAGR = (50,00,000 / 10,00,000)^(1/15) − 1 = 5^0.0667 − 1 = 11.26%

You need at least 11.26% CAGR, achievable through equity mutual funds or diversified stocks over long periods.

Example 3: Business Revenue Growth

A startup had revenue of ₹40 lakh in 2021 and ₹2.2 crore in 2025 (4 years).

CAGR = (2,20,00,000 / 40,00,000)^(1/4) − 1 = 5.5^0.25 − 1 = 53%

This is an exceptional growth rate, typical of early-stage startups in high-growth markets.

CAGR vs Absolute Return

These two metrics are both measures of investment growth, but they answer different questions:

  • Absolute Return measures total growth as a percentage, regardless of time. If ₹1 lakh becomes ₹2 lakh, the absolute return is 100%. Simple but misleading when comparing investments held for different durations.
  • CAGR annualises that growth. The same doubling over 3 years = 26% CAGR. Over 7 years = 10.4% CAGR. Over 15 years = 4.7% CAGR. It lets you compare a 3-year investment against a 10-year investment on equal footing.

When to use absolute return: For very short-term investments (under 1 year) where annualising does not make practical sense.

When to use CAGR: For any investment held for 1 year or more — mutual funds, stocks, real estate, FDs, business metrics, or savings goals. Always use CAGR when comparing two investments held for different durations.

This calculator shows both figures for every calculation, so you can report whichever is appropriate for your context.

CAGR Benchmarks by Asset Class

Use these typical CAGR ranges to evaluate your investment performance:

  • Savings Account: 2.7–4% CAGR — lowest risk, lowest return. Good for emergency funds, not for wealth creation.
  • Fixed Deposits (FD): 6–7.5% CAGR — safe and predictable. Returns are taxable as per income slab.
  • Public Provident Fund (PPF): ~7.1% CAGR — tax-free, government-backed, 15-year lock-in.
  • Debt Mutual Funds: 6–9% CAGR — moderate risk, better tax treatment than FDs for higher slabs.
  • Nifty 50 Index (historical): 12–14% CAGR over 10+ year periods — passive equity with broad market exposure.
  • Large-cap Equity Funds: 12–16% CAGR over 5–10 years — actively managed, higher volatility than index funds.
  • Mid/Small-cap Equity Funds: 14–22% CAGR over long periods — highest equity returns, highest short-term volatility.
  • Real Estate: 7–12% CAGR in most Indian cities over long holding periods — excludes rental income and maintenance costs.
  • Gold: 8–11% CAGR over 10-year rolling periods in India — effective inflation hedge but generates no income.

These are historical averages. Past performance does not guarantee future results. Use CAGR as a planning tool, not a prediction.

Frequently Asked Questions

CAGR stands for Compound Annual Growth Rate. It measures how much an investment grows each year, on average, assuming growth is reinvested. Formula: CAGR = (Final Value / Initial Value)^(1/n) − 1, where n is the number of years.
A good CAGR depends on the asset class. For equity mutual funds or stocks, 12–18% CAGR over 10+ years is considered strong. FDs offer 6–7.5%. PPF gives ~7.1%. Nifty 50 has historically delivered 12–14% CAGR over long periods. Compare your returns against the relevant benchmark, not an absolute number.
Absolute return measures total growth without regard for time. CAGR annualises that growth into a per-year rate, making it fair to compare investments held for different durations. A 100% absolute return over 5 years equals a 14.87% CAGR. Over 10 years, the same return equals only 7.18% CAGR.
Yes, CAGR can be negative if the final value is less than the initial value. For example, if ₹1 lakh declines to ₹70,000 over 3 years, the CAGR is approximately −11.1%, indicating an average annual loss of 11.1%.
Switch to the Future Value tab. Enter the initial investment, expected CAGR%, and number of years. The formula is: Future Value = Initial Value × (1 + CAGR/100)^years. For example, ₹5 lakh at 12% CAGR over 10 years grows to approximately ₹15.53 lakh.
No. CAGR smooths out year-to-year fluctuations and shows a single annualised rate. Two investments can have the same CAGR but very different risk profiles. Always consider standard deviation and Sharpe ratio alongside CAGR for a complete picture.
CAGR assumes a single lumpsum investment held for n years. IRR (Internal Rate of Return) handles multiple cash flows at different times, like monthly SIP investments. For a single lumpsum with a start and end value, CAGR and IRR give the same result. For periodic investments, use IRR or XIRR instead.
Yes, this CAGR calculator is completely free with no sign-up required. Use it as many times as you like for investment analysis, business projections, and financial planning.

Calculator Category

This tool belongs to Finance Calculators. Browse similar tools for related calculations.

Results are for informational purposes only and do not constitute financial or investment advice. Past performance does not guarantee future results. Consult a qualified financial adviser before making investment decisions.