In Excel: use =POWER(number, power) — it raises a base to an exponent, so =POWER(2, 10) returns 1024. The ^ operator does the same thing: =2^10.
Syntax
Arguments
| Argument | Description | |
|---|---|---|
number | required | The base value. |
power | required | The exponent. Fractions give roots — 1/3 is a cube root. |
Related functions
€10,000.00 → €19,672.00 over 10 years
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Ships inside the linked template — formula-driven, unlocked, audit-ready.
What this does
POWER raises a number to an exponent and is exactly equivalent to the ^ operator, so which you use is a readability decision rather than a functional one. Its real everyday value is fractional exponents, which produce roots: raising to 1/3 gives a cube root, and raising a growth ratio to 1/n is the core of every compound-growth calculation. A CAGR is literally =POWER(end/start, 1/years)-1. Negative exponents give reciprocals. A negative base with a fractional exponent has no real answer and returns #NUM!. The same idea underpins a lot of everyday Excel work, so the few minutes spent getting it right here pay back across every sheet you build afterwards. Treat it as a pattern, not a one-off, and it stops being something you look up and starts being something you reach for. The difference between a quick fix and a sheet you can trust is the extra minute you spend validating “excel power function”. Start on a copy or a tiny sample, keep the affected formula visible, and compare the result with the tool above before you touch the real workbook. When a formula is involved, keep the inputs labelled beside it, reference cells instead of typing values, and apply number formatting only after the result checks out. The point is a calculation you can defend to a CFO or an auditor, but the practical win is that someone else can open the file and understand what happened without asking you.
A worked example
Compound annual growth from 120,000 to 195,000 over 4 years: =POWER(195000/120000, 1/4)-1 returns about 0.1281, or 12.81 %. A cube root of 27 is =POWER(27, 1/3), which returns 3. Doubling capacity ten times over: =POWER(2, 10) returns 1024. POWER is the backbone of every compound-growth and rate calculation, because the fractional exponent is what converts a total change into a per-period one. If there is any chance you will reuse this, drop it into a small template tab right now: a labelled input area on the left and the formula beside it, checked once against the tool above. Next time the same question comes up, the answer is a single paste away instead of a rebuild from memory.
In Google Sheets
Everything above works in Google Sheets too. Excel and Sheets share the formula syntax used here; only the surrounding menus are arranged differently. That portability is deliberate — learn it once and it follows you between the two tools and across Windows and Mac. Nothing on this page is behind a login: the tool runs entirely in your browser, the formula is shown in full with one-click copy, and the steps work the same on Windows and Mac. That is the whole promise here — the exact answer, a way to prove it on your own numbers, and just enough context to make it stick. If you take one thing from this page on “excel power function”, make it the habit rather than the keystrokes: set the problem up with labelled inputs, reference those cells, and let Excel do the recomputing. Bookmark the page for the syntax, but do the example once in a blank sheet and check it against the tool above — five minutes of hands-on practice fixes the method in memory far better than re-reading, and it surfaces the small snags while they are still harmless. After that the technique is genuinely yours: faster than searching for it again, and reliable enough to drop into work that other people depend on.
Common mistakes
- Writing 1/4 without brackets inside a larger expression, where operator precedence changes the meaning — wrap the exponent when in doubt.
- Taking a fractional power of a negative base, which returns
#NUM!because no real root exists. - Forgetting the -1 in a growth-rate formula, which reports the growth factor (1.128) rather than the rate (12.8 %).
Frequently asked questions
Is POWER the same as the ^ operator?
Yes, =POWER(2,10) and =2^10 give identical results. POWER reads more clearly inside a long formula; ^ is shorter.
How do I calculate a root?
Use a fractional exponent: =POWER(A2, 1/3) is the cube root, =POWER(A2, 1/2) the square root — though SQRT says the latter more directly.
How do I calculate CAGR?
=POWER(end/start, 1/years)-1, formatted as a percentage. The fractional exponent is what turns total growth into an annual rate.