Investment Return Calculator
Calculate the total and annualized return on your investment. Compare performance across different time periods.
This calculator reports two different views of the same investment: total return, the simple percentage gain or loss from initial to final value with no regard for how long it took, and annualized return (CAGR, or compound annual growth rate), which converts that same total gain into an equivalent smooth year-over-year growth rate. CAGR is computed as (Final Value / Initial Investment) raised to the power of (1 / years), minus one -- the "1/years" exponent is what makes it comparable across investments held for different lengths of time, since a 50% total return over 2 years represents much faster growth than the same 50% total return spread over 10 years. Initial Investment sits in the denominator of both the total-return and annualized-return formulas, so raising it (with final value held fixed) always lowers total return -- while the time period has an outsized effect on the annualized figure specifically, since it sits in CAGR's exponent rather than scaling it linearly. What CAGR does not capture is the path the investment took to get there -- it assumes smooth, steady growth every year, so it cannot distinguish a volatile investment that lost money in some years and gained more in others from one that grew at a perfectly constant rate, as long as both start and end at the same two values. It also does not account for any additional contributions or withdrawals made along the way; it treats the initial and final values as a single lump-sum investment held untouched for the full period.
Financial Disclaimer
This calculator is for educational purposes only and does not constitute financial advice. Results are estimates based on the inputs provided. Consult a qualified financial advisor before making investment or financial planning decisions.
Inputs
Results
Annualized Return (CAGR)
20.11%
How to Use This Calculator
- Enter the initial investment amount (how much you originally invested).
- Enter the current or final value of the investment.
- Set the time period in years over which the investment was held.
- Review the annualized return (CAGR), total return percentage, and total dollar gain or loss.
- Use CAGR to compare investments of different durations on an equal basis.
How the result changes with Initial Investment
| Initial Investment | Annualized Return (CAGR) |
|---|---|
| $10,000,001.00 | -69.83% |
| $35,000,001.00 | -76.52% |
| $65,000,000.00 | -79.25% |
| $90,000,000.00 | -80.56% |
What each input means
- Time Period
- Number of years for the calculation.
How this is calculated
Worked example, using the default values
- Identify Input ParametersInitial Investment = 10000, Current/Final Value = 25000, Time Period = 5 = 3 input(s) provided
- Calculate Annualized ReturnAnnualized Return20.11 = 20.11
- Calculate Total ReturnTotal Return150 = 150
- Calculate Total Gain/LossTotal Gain/Loss15000 = $15,000
Engine last updated .
Frequently Asked Questions
Why do total return and annualized return (CAGR) give different numbers?
Total return is the raw percentage change from start to finish, with no adjustment for how much time passed. Annualized return (CAGR) converts that same total gain into an equivalent constant yearly growth rate, so it accounts for the holding period. A 150% total return over 5 years and the same 150% total return over 10 years both start from an identical total gain, but the 5-year investment has a much higher CAGR because it reached that gain in less time.
Why is CAGR useful for comparing two different investments?
Because it strips out the effect of holding period length, letting you compare investments of very different durations on equal footing. An investment that doubled in 3 years and one that doubled in 10 years both have a 100% total return, but very different CAGRs (roughly 26% versus 7%), which is the number that actually reflects how fast your money grew each year on average.
Does CAGR account for a volatile year where the investment dropped sharply?
No -- CAGR only looks at the starting value, the ending value, and the number of years between them. It assumes smooth compounding the whole way through, so an investment that dropped 30% in year two and then recovered strongly will show the exact same CAGR as one that grew steadily every single year, as long as both reach the same final value from the same starting value over the same time span.
What happens to the annualized return if the time period is very short?
Short time periods amplify the annualized figure because the "1/years" exponent gets large as years shrinks toward zero, projecting a brief gain or loss forward as if it repeated for a full year. A modest 5% gain over just one month, annualized, can translate into a very large annualized percentage -- which is mathematically correct but can be misleading if read as a realistic full-year expectation rather than a short-period result stretched out.
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