In Excel: calculate compound interest with =P*(1+rate/n)^(n*years), where n is the number of compounding periods per year — or with =FV(rate/n, n*years, 0, -P) using the built-in future value function.
Total interest earned: €6,470.09 · Monthly · 10 years
| Year | Interest | Balance |
|---|---|---|
| 1 | €511.62 | €10,511.62 |
| 2 | €537.79 | €11,049.41 |
| 3 | €565.31 | €11,614.72 |
| 4 | €594.23 | €12,208.95 |
| 5 | €624.63 | €12,833.59 |
| 6 | €656.59 | €13,490.18 |
| 7 | €690.18 | €14,180.36 |
| 8 | €725.49 | €14,905.85 |
| 9 | €762.61 | €15,668.47 |
| 10 | €801.63 | €16,470.09 |
Need it as an auditable file?
Ships inside the linked template — formula-driven, unlocked, audit-ready.
Need it as an auditable file?
Ships inside the linked template — formula-driven, unlocked, audit-ready.
What this does
Compound interest pays interest on previously earned interest, so a balance grows geometrically rather than linearly. The compounding frequency n matters: 5% compounded monthly yields slightly more than 5% compounded yearly, because each month's interest starts earning its own interest immediately. FV exists precisely for this; the explicit power formula shows what it is doing. 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. For “compound interest function in excel”, 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
With €10,000 at 5% compounded monthly for 10 years, =10000*(1+0.05/12)^(12*10) returns €16,470.09. Compounded only yearly, =10000*(1.05)^10 returns €16,288.95 — the extra €181 is the compounding-frequency effect. The equivalent built-in is =FV(0.05/12, 120, 0, -10000). Savings plans, loans, and investment projections all run on compound growth. Setting the formula up once with cell references lets you test scenarios by typing. 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
If you are in Google Sheets rather than Excel, the good news is that the formula shown here is identical and the workflow barely changes — menus sit across the top instead of in a ribbon, and a few function names differ slightly, but anything you build here moves across with little or no rework. Keep this page bookmarked for the next time the same question comes up. Better still, rebuild the example once in your own sheet — doing it yourself, with the tool above to check against, is what turns a copied formula into a technique you own. The short version of “compound interest function in excel”: the answer is at the top of this page, the tool proves it on your own numbers, and the sections above explain why it holds so the next variation does not stump you. Excel rewards people who reference cells instead of typing values and who keep inputs separate from formulas, because that is what makes a result you can audit months later. Build it once, deliberately, with the live tool as a check, and you convert a one-off lookup into a reusable skill — which is the whole point of learning the why and not just the what.
Common mistakes
- Using the annual rate per month without dividing by 12.
- Forgetting the minus sign on the present value in
FVand getting a negative result. - Comparing offers with different compounding frequencies by nominal rate alone — use
=EFFECT(rate, n)to get the effective annual rate. - Entering 5 instead of 0.05 (or 5%) for the rate, which explodes the result.
Frequently asked questions
What is the compound interest formula in Excel?
There is no COMPOUND function; use =P*(1+rate/n)^(n*years) or =FV(rate/n, n*years, 0, -P).
What does compounding frequency change?
How often interest is added to the balance. More frequent compounding yields a higher effective annual rate for the same nominal rate.
How do I add monthly deposits?
Use the pmt argument of FV: =FV(rate/12, months, -deposit, -P) for end-of-month deposits.