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CAGR Calculator

Calculate compound annual growth rate (CAGR) for any investment over any time period.

Last Updated: May 5, 2026
2 min read

Investment Details

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Formula

CAGR = (End Value / Begin Value)^(1/Years) − 1

Measures the mean annual growth rate of an investment over a specified period.

CAGR

Total Return

Investment Multiple

The CAGR (Compound Annual Growth Rate) calculator measures the steady annual growth rate of an investment, business metric, or portfolio over a multi-year period. It's the standard way to compare performance across investments with different time horizons.

How to Use This Calculator

  1. Enter the starting value (initial investment, revenue, or metric).
  2. Enter the ending value at the end of the period.
  3. Enter the number of years in the period.
  4. Click Calculate to see CAGR and projected value at any future year.

What This Calculator Measures

  • CAGR — The rate at which an investment would have grown if it compounded at the same rate each year.
  • Starting value — The initial value at the beginning of the measurement period.
  • Ending value — The final value after the full period.
  • Growth multiple — How many times larger the ending value is compared to the start.

Formula or Logic

CAGR = [(Ending Value ÷ Starting Value)^(1 ÷ Number of Years)] − 1

Expressed as a percentage: CAGR% = CAGR × 100

CAGR smooths out volatility to give a single representative growth rate — it does not reflect what happened in individual years.

Example Calculations

Example 1: Portfolio grew from $10,000 to $18,000 in 5 years. CAGR = (18,000/10,000)^(1/5) − 1 = 12.47%.

Example 2: Company revenue grew from $2M to $8M in 6 years. CAGR = (8/2)^(1/6) − 1 = 26.0%.

Understanding Your Results

The S&P 500 has delivered a historical CAGR of approximately 10% before inflation. A CAGR above 15% for a portfolio is exceptional. For businesses, a CAGR above 20% is considered high growth.

Common Mistakes to Avoid

  • Treating CAGR as a guaranteed future return — it describes the past only.
  • Confusing simple average annual return with CAGR (they give very different results with volatile data).
  • Using CAGR over very short periods (1–2 years) where a single event distorts the picture.
  • Failing to adjust for inflation when comparing real vs. nominal returns.