Compound Interest Calculator
Calculate compound interest with visual chart showing growth over time. Supports various compounding frequencies.
Compound Interest Calculator tool
Example
Input: $10,000 principal at 5% annual interest, compounded monthly, for 10 years, no monthly contributions
Result: Final Amount $16,470.09 (Total Interest Earned $6,470.09)
A = 10,000 x (1 + 0.05/12)^120 = $16,470.09, so interest earned is $16,470.09 - $10,000 = $6,470.09.
Growth of $10,000 With Monthly Compounding
| Years | At 4% | At 6% | At 8% |
|---|---|---|---|
| 5 | $12,210 | $13,489 | $14,898 |
| 10 | $14,908 | $18,194 | $22,196 |
| 15 | $18,203 | $24,541 | $33,069 |
| 20 | $22,226 | $33,102 | $49,268 |
| 25 | $27,138 | $44,650 | $73,402 |
| 30 | $33,135 | $60,226 | $109,357 |
One $10,000 deposit, no monthly contributions, rounded to the nearest dollar.
- Enter your initial principal amount (starting investment).
- Set the annual interest rate as a percentage.
- Choose the compounding frequency: daily, monthly, quarterly, semi-annually, or annually.
- Specify the investment duration in years.
- Enter a monthly contribution (or 0 for none) to see accelerated growth.
- View the growth chart and final balance with total interest earned.
How Compound Interest Grows Your Money
Compound interest is interest paid on your interest. Put $10,000 away at 5% a year, compounded monthly, and it grows to $16,470 in 10 years without a single extra deposit. This tool shows that growth for any amount, rate and time frame.
Enter a starting sum, a yearly rate, the number of years and how often interest is added: daily, monthly, quarterly, twice a year or once a year. You can also add a fixed deposit at the end of each month. The result shows the final balance, the total you paid in and the part that came from interest. A chart tracks both lines year by year, so you can see the gap between them widen.
Time does most of the work. At 8%, $10,000 roughly doubles in 9 years and doubles again in the next 9. The table below shows how far apart the rates drift over 30 years. That is why starting early matters more than finding a slightly better rate. The Rule of 72 gives a quick check: divide 72 by the rate to get the years it takes to double.
The same math runs in reverse on debt. A credit card balance at 20% grows just as fast as a good investment, only against you. To see the cost of borrowing, try the Loan and EMI Calculator. For a long-term savings plan with an employer match, use the Retirement Savings Calculator. Keep in mind that the rate you enter is fixed for the whole period. Real investment returns go up and down, and fees and taxes reduce them. Treat the result as a projection, not a promise.
Formula / How It Works
Sources
Frequently Asked Questions
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