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Compound Interest Calculator

See how savings grow when interest earns interest — and how dramatically the outcome depends on how early you start.

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How it works

A compact workflow from input to download.

1

Enter your figures

Fill in initial amount, monthly contribution, annual interest rate (%) and years, and pick the relevant options from the dropdowns. Every value stays in your browser — nothing is sent to a server.

2

Read the result

The result updates as soon as your inputs are valid, with the headline figure highlighted and the supporting numbers broken out beneath it.

3

Change the inputs and compare

Adjust any value to see immediately how it moves the result — the quickest way to understand which input the outcome is actually most sensitive to.

Frequently asked questions

What makes compound interest different from simple interest?
Simple interest is paid only on your original principal, so it grows in a straight line. Compound interest is paid on the principal plus all the interest already earned, so your balance grows on an accelerating curve. Over a few years the difference is modest; over a few decades it is transformative.
How much does compounding frequency matter?
Less than people expect. Moving from annual to monthly compounding gives a real but modest improvement; monthly to daily is nearly negligible. The rate and the number of years dominate the outcome by a wide margin — frequency is a rounding error by comparison.
What is the rule of 72?
A useful mental shortcut: divide 72 by the annual interest rate to estimate how many years it takes for money to double. At 6% that is roughly twelve years; at 9%, about eight. It is an approximation, and it is accurate enough to do in your head and reason usefully with.
Does inflation affect these numbers?
Yes, and it is easy to forget. A 7% return with 3% inflation is a real return of roughly 4% — your money grows, but its purchasing power grows more slowly than the headline suggests. For long-horizon planning, think in real terms rather than nominal ones or you will systematically overestimate what you will actually be able to buy.
Are my numbers sent anywhere?
No. Every calculation runs in JavaScript inside your own browser — nothing is uploaded, logged or stored. Your figures, including financial and health details, never leave your device.

Why time matters more than the amount

Compound growth is exponential, and human intuition is famously bad at exponentials. The consequence is a result that seems unfair and is simply arithmetic: someone who saves diligently for ten years in their twenties and then stops entirely will frequently end up with more at retirement than someone who starts at forty and saves for twenty-five years. The early saver contributed far less money, but their contributions had decades in which to compound, and it is the compounding that does the work, not the contributing. Every year of delay removes a year from the far end of the curve — the steepest part, where the growth is largest. This single fact is the most valuable thing in personal finance, and it is almost entirely about when you start rather than how much you put in.

The same force works against you

Compounding is indifferent to whose side it is on. Credit card debt at 24% annual interest, compounding monthly, grows on exactly the same accelerating curve as an investment — only now you are the one on the wrong end of it. A balance left to compound at that rate roughly doubles in three years without a single new purchase. This is why paying down high-interest debt is so often the single best financial decision available: clearing a 24% debt is mathematically equivalent to earning a guaranteed, tax-free 24% return, which no legitimate investment will offer you. The compounding curve is a tremendous ally and a merciless creditor, and it is the same curve.