CAGR Calculator

Calculate the Compound Annual Growth Rate (CAGR) between a starting and ending value over any number of years. Free, instant, no signup.

years
Formula: CAGR = (End / Begin)^(1/years) − 1
  • End = ending value
  • Begin = beginning value
  • years = investment period in years

How to use the CAGR Calculator

  1. Enter your values. Fill in the fields with your numbers.
  2. Calculate. Press Calculate to run the cagr calculator.
  3. Use the result. Copy the result or try a related tool next.

Why use our CAGR Calculator

Instant results. Enter your figures and the cagr calculator returns an answer in seconds.
Free & private. Runs in your browser — no signup, and nothing is sent to a server.
Accurate. Uses standard formulas so you can rely on the numbers.

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About the CAGR Calculator

The CAGR Calculator works out the Compound Annual Growth Rate of an investment or business metric between two points in time. You enter a starting value, an ending value, and the number of years in between, and it returns the single smoothed yearly rate that would have carried the first figure to the second if it grew at exactly that pace every year. Behind the scenes it applies the geometric formula CAGR = (Ending Value / Beginning Value) ^ (1 / Years) - 1. Because it answers in one clean percentage, it is the standard way to summarize how fast something grew over multiple years.

Reach for this tool whenever you want to compare growth across different time horizons or different assets on a fair, apples-to-apples basis. It is widely used to gauge the historical return of a stock, mutual fund, index, or savings balance, and equally to track revenue, user count, or profit growth for a company. Because CAGR normalizes everything to a per-year figure, a three-year holding and a seven-year holding can be lined up side by side. Analysts also feed a historical CAGR into forecast models as a baseline growth assumption.

The math is a geometric mean rather than a simple average, which is why CAGR is more honest than averaging yearly returns by hand. Divide the ending value by the beginning value to get the total growth multiple, raise that to the power of one divided by the number of years to annualize it, then subtract one to convert back to a rate. For example, a balance that climbs from 100,000 to 200,000 over five years has a CAGR of 2 ^ (1/5) - 1, or about 14.87 percent per year. The same approach works for sub-year periods by using the fraction of a year, such as 12/8 for an eight-month span.

This calculator runs entirely in your browser, so the figures you type are never uploaded, stored, or shared. The result is mathematically exact for the three numbers you provide, but remember what CAGR deliberately leaves out: it smooths over every up-and-down year in between, ignores volatility and risk, and assumes no deposits or withdrawals along the way. It describes the path from start to finish, not the bumpy ride that actually happened, so treat it as a clean summary rather than a complete picture of an investment's behaviour.

Frequently asked questions

What formula does this CAGR calculator use?

It uses CAGR = (Ending Value / Beginning Value) ^ (1 / Number of Years) - 1, the geometric growth formula. Only three inputs are needed: the starting value, the ending value, and the number of years.

Is CAGR the same as average annual return?

No. Average annual return is a simple arithmetic mean of each year's return, while CAGR is a geometric mean that accounts for compounding. CAGR reflects what you actually earned, whereas an arithmetic average tends to overstate growth, especially when returns swing widely from year to year.

How do I calculate CAGR for a period that is not a whole number of years?

Convert the period into a fraction of a year and use it as the exponent's denominator. For example, eight months is 8/12 = 0.667 years, and 18 months is 1.5 years. You can also divide extra days by 365 and add that decimal to your full years.

Can CAGR be negative?

Yes. If the ending value is lower than the beginning value, the CAGR comes out negative, showing the average yearly rate at which the value declined over the period.

What are the main limitations of CAGR?

CAGR smooths growth into one even rate, so it hides the volatility and the real year-by-year path. It also assumes a single start and end value with no deposits or withdrawals in between, which means it does not reflect ongoing cash flows or the actual risk taken.

From our blog

How to Use an APY Calculator to Compare Savings Accounts the Right Way

By the Super Simple Digital Tools Team · Updated June 2026

When you shop for a savings account, CD, or money market account, the number plastered on the marketing page can be misleading. Banks sometimes lead with a nominal rate and sometimes with an APY, and the two are not interchangeable. An APY Calculator exists to put every offer into the same unit of measure: the real percentage your balance grows over one year once compounding is folded in. Once you have APY figures for two accounts, you can compare them directly, even if one compounds daily and the other compounds monthly.

The reason APY beats the nominal rate for comparison comes down to interest-on-interest. With compounding, each interest payment is added to your balance, and the next payment is calculated on that slightly larger amount. Over a year those small additions stack up. That is why a 5% rate compounded monthly produces an APY near 5.12% rather than a flat 5%: you earned a little extra on the interest that was credited earlier in the year. The calculator handles this exponential math for you instead of forcing you to chain the periods by hand.

Compounding frequency is the lever many savers overlook. The same nominal rate yields a higher APY as compounding moves from annual to quarterly to monthly to daily. However, the gains taper quickly. The jump from annual to monthly compounding is noticeable; the jump from monthly to daily is often a hundredth of a percentage point or two. This is why you should not let a 'compounds daily' headline distract you from an account with a meaningfully higher base rate. Run both through the calculator and let the APY decide.

To use the tool, enter the nominal annual rate exactly as the bank states it, then select how often interest compounds, which the bank is required to disclose in its account agreement. The calculator returns the APY in seconds. Repeat for each account you are weighing and write the APY figures side by side. If a provider already advertises an APY, you can reverse-check it: plug in the stated rate and compounding frequency and confirm the result matches what they claim.

Keep two caveats in mind. First, APY assumes the rate stays fixed for the full year, which is not guaranteed for variable-rate savings accounts whose rates move with the market. Second, the calculator models a clean compounding schedule, while real accounts may use tiered rates, promotional rates that expire, or minimum-balance requirements. Treat the APY as an accurate apples-to-apples comparison number and a strong estimate of earnings, then confirm the fine print before you move your money.

  • Always compare accounts by APY, not by the headline nominal rate, since only APY reflects compounding.
  • Enter the rate as the bank states it and match the compounding frequency to your account agreement for an accurate result.
  • Do not overvalue 'compounds daily' marketing; a higher base rate usually beats a more frequent compounding schedule.
  • For variable-rate savings, treat the APY as a snapshot, since the rate can change and shift your real return during the year.

Read the full guide →

Tool by the Super Simple Digital Tools Team. Reviewed by our editorial team. Free to use, no signup required.

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