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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This calculation ships inside the Corporate Finance Suite — formula-driven, unlocked, audit-ready.
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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!. Keep the inputs visible and clearly labelled and the whole thing stays auditable — anyone who opens the file later, including you, can see at a glance exactly what feeds the result and change one assumption without hunting through the formula. For “excel square function”, the reliable version is a short checking loop, not just the first command that appears to work. Run it on a deliberately small range first, watch how the affected formula change, and only then apply the same setup to the full sheet. 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. That is what makes a calculation you can defend to a CFO or an auditor useful in real work: repeatable, auditable, and not dependent on memory or luck.
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. A practical tip before you scale it up: build it once on a small block of test data, confirm the number against the tool on this page, and only then point it at your real sheet. That one habit catches almost every mistake while it is still cheap to fix, long before a wrong figure reaches a report or a colleague.
In Google Sheets
Google Sheets handles this almost identically to Excel. The formula syntax above is the same, and the menu lives under a slightly different label rather than a ribbon tab. Use the platform toggle at the top of the page to switch every keyboard shortcut between Windows and Mac, and expect at most cosmetic differences in naming. 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. Treat “excel square function” as a small building block rather than a chore. Once the inputs sit in their own cells and the formula reads from them, the same setup answers a dozen related questions with a tweak, and Excel keeps every dependent figure current as the data changes. The tool above is there so you can rehearse and verify before committing anything to a real workbook; the steps and worked example are there so the logic sticks. Get it right once and it stops costing you time — it starts saving it, every time the question comes back around.
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.
Other ways people ask this
On the way here you may have searched this as “excel function square” and “function for square in excel” — it is all the same task, and this page is the single, complete answer to it.
Why do people search for this in so many different ways?
Because the same task has many names. “excel function square”, “function for square in excel” all point at the one operation explained on this page, which is why they all lead here.