See how your principal plus monthly contributions grow over time.
Compounds monthly: interest is applied first, then that month's contribution is added. For planning purposes only, not investment advice.
The core idea behind compound interest is that interest earned in each period gets added to the principal, so the next period's interest is calculated on the new, larger balance. This makes growth accelerate over time rather than staying linear — often called "interest on interest."
For example, a $10,000 principal at a 6% annual return, left untouched for 20 years, grows to roughly $32,700. Add a $500 monthly contribution on top, and the final balance grows dramatically higher — that's the combined power of regular contributions and compounding.
Before reaching for a calculator, investors often use the Rule of 72 to estimate doubling time: divide 72 by the annual return rate to get roughly how many years it takes an investment to double. At 6% annual return, money doubles in about 12 years (72 ÷ 6); at 9%, that shrinks to 8 years. It's not exact, but it's a fast mental gut-check before diving into precise projections.
What's the difference between compound interest and simple interest?
Simple interest is calculated only on the original principal, so the interest amount stays the same each period. Compound interest adds each period's earned interest back into the principal before calculating the next period's interest, so the balance keeps growing faster over time.
What's a reasonable annual return rate to assume?
It depends on your investment type and risk tolerance. Savings accounts and bond funds typically return 2-4% annually; broad market index funds (tracking the S&P 500, for example) have historically averaged around 6-10% annually over the long run — though past performance never guarantees future results, and actual investments carry risk of loss.
Why does starting early matter so much?
Compounding needs time to really take off — the longer your money is invested, the more dramatic the acceleration. Someone who starts investing a fixed monthly amount at age 20 often ends up with more than someone who starts at 30, even with a smaller total amount contributed, simply because they had 10 extra years of compounding. Time is widely considered the single most important variable in compound growth.
See how time, recurring contributions, and assumed return rates change a compound-growth scenario.
Read the compound-interest guide →Compound growth assumes returns are reinvested. Small changes in rate, contribution amount, or time can change the ending balance a lot. Build at least a conservative and a base-case scenario instead of relying on one optimistic rate.
This tool is for planning education. It does not include fees, taxes, inflation, or sequence-of-returns risk, and it is not investment advice. Figures are calculated in your browser and are not stored on our servers.
Compound interest adds previously accumulated interest to the balance used for the next period. By changing the starting amount, rate, compounding frequency, time and contributions, you can compare how different assumptions affect a projected balance. The result is a mathematical projection, not a promise of investment performance.
Do not treat an assumed return as guaranteed. Investments can fluctuate and may involve fees, taxes and loss of principal. For long-term planning, it can be more useful to compare several return scenarios instead of relying on one optimistic rate.
Use the calculator to compare strategies such as a single initial deposit versus regular contributions. Before investing, review the product documents, risks, costs and your own ability to tolerate losses.
Content check: 2026-09-12. This guide explains the calculator rather than promising a particular outcome; for formal decisions, use current official or provider documentation.