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Any Dividend Calculator

CAGR Calculator

Turn a starting value, ending value, and time period into the compound annual growth rate — the same as your annualized return.

Your investment
$
$
CAGR (annualized return)

7.18%

Total return

100.00%

Multiple

2.00×

Over

10 years

What this means

Growing from $10,000 to $20,000 over 10 years is a 2.00× increase — equal to 7.18% compounded every year. CAGR smooths the whole period into one steady annual rate; it is the same as the annualized return, and lower than the simple average because compounding does part of the work.

How CAGR (and annualized return) is calculated

The formula is (ending value ÷ starting value)1 / years − 1. $10,000 growing to $20,000 over ten years is a 2× increase — which works out to about 7.18%compounded every year, not 10%, because each year’s growth builds on the last.

For a single start-to-end figure, CAGR isthe annualized return. It’s usually lower than the simple average of the yearly returns, because compounding and volatility mean a loss needs a bigger gain to recover — so CAGR is the more honest growth measure.

For the dividend-specific version of this math, use the dividend growth rate calculator; to project a value forward from a rate, use the compound interest calculator.

Frequently asked questions

What is CAGR?
CAGR — compound annual growth rate — is the single steady annual rate at which an investment grew from a starting value to an ending value over a number of years. It is calculated as (ending value ÷ starting value) raised to the power of (1 ÷ years), minus 1. It smooths out the ups and downs into one representative yearly figure.
Is CAGR the same as annualized return?
For a single starting value growing to a single ending value over a period, yes — CAGR is the annualized return. (The terms can differ when there are interim cash flows, where a money-weighted or time-weighted return is used, but for a simple start-to-end figure they are identical.)
How do you calculate CAGR?
CAGR = (ending value ÷ starting value)^(1 ÷ number of years) − 1. For example, $10,000 growing to $20,000 over 10 years is (20,000 ÷ 10,000)^(1/10) − 1 ≈ 7.18% a year — not 10%, because compounding does part of the work.
Why is CAGR lower than the average annual return?
Because of compounding and volatility. A simple average ignores that gains build on prior gains and that a loss requires a larger gain to recover. CAGR reflects the actual compounded path, so it is usually lower than the arithmetic average of the yearly returns — and a more honest measure of growth.
What is a good CAGR for an investment?
It depends on the asset and period, but as a rough benchmark the broad US stock market has historically returned roughly 7–10% a year over long periods before inflation. A CAGR well above that may carry more risk; one below it may lag a simple index fund. Always compare against a relevant benchmark, not in isolation.

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