Calculate compound interest with monthly contributions and see growth over time with an animated chart.
This compound interest calculator projects how a savings or investment account grows when interest is earned on interest โ the same mechanism that powers retirement accounts, index funds, and high-yield savings. Enter a starting amount, optional monthly contribution, annual interest rate, time horizon, and compounding frequency (daily, monthly, quarterly, or annually). The result shows your ending balance, total contributions, and total interest earned, plus a year-by-year chart so you can see when the interest stops being a footnote and starts doing the heavy lifting. Useful for retirement planning, comparing savings accounts, estimating the true cost of a long-term loan, or setting a realistic financial goal.
A $10,000 investment earning 8 % annually with no further contributions grows to:
| Years | Balance | Multiplier |
|---|---|---|
| 10 | $21,589 | 2.2ร |
| 20 | $46,610 | 4.7ร |
| 30 | $100,627 | 10.1ร |
| 40 | $217,245 | 21.7ร |
Notice the jump between years 30 and 40: the balance more than doubles from an additional decade. That's the non-linearity. Most of the growth in any long-term compound calculation happens in the last third of the period. Put another way: someone who starts investing $500/month at age 25 and stops at 35 ends up with more money at 65 than someone who starts at 35 and invests $500/month every month until 65 โ because those first ten years have 30+ years to compound.
The Rule of 72 is a mental shortcut: 72 รท annual return = years to double your money. At 6 %, money doubles in ~12 years; at 9 %, in 8 years; at 12 %, in 6 years. Handy for head-math, but note:
Banks advertise "compounded daily" like it's a selling point, but the practical difference is small. $10,000 at 5 % for 30 years:
| Compounding | Final balance |
|---|---|
| Annually | $43,219 |
| Monthly | $44,677 |
| Daily | $44,812 |
| Continuously | $44,817 |
Going from annual to monthly adds about 3 %. Going from monthly to daily adds 0.3 %. Beyond daily, the improvement is rounding error. What actually matters is the rate itself and your time horizon โ a one-point rate increase dwarfs any compounding-frequency optimisation. When comparing accounts, check the APY (annual percentage yield), which already bakes in the frequency, instead of the nominal APR.
Interest earned on both the initial principal and previously accumulated interest โ your money earns money on money.
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