Compound Interest Calculator
Albert Einstein supposedly called compound interest the eighth wonder of the world. Whether or not he did, the math behind it shapes every long-term investment decision. See exactly how your money grows when each year's gains earn their own gains — with monthly compounding, optional annual step-ups, and an inflation lens that translates your future numbers into today's purchasing power.
Wealth Projection
Project where your money goes — building it up, drawing it down, or both across your full timeline.
Common: 5–10% as your income grows. 0 to keep contributions flat.
Adds a 'today's money' view so big future numbers are honest about lost purchasing power.
0 to ignore
How it works
Compound interest is interest earned on previously-earned interest. Each month's return is computed on the current balance — which already includes prior returns. Over decades, this is dramatic: in a typical 30-year compounding plan, more than two-thirds of the final balance is growth, not contributions.
The standard formula is A = P × (1 + r/n)^(nt), where P is principal, r is the annual rate, n is compounding frequency per year, and t is years. We compute it iteratively (month by month) so the calculator can handle monthly contributions, annual step-ups, and inflation in the same pass.
The chart's most important moment is the compound crossover — the year your annual returns first exceed your annual contributions. Before this point, you are the engine. After, the market is. For a typical retirement-style plan at 8% return, this lands around year 15.
FAQ
- What's the difference between simple and compound interest?
- Simple interest only earns on the original principal. Compound interest earns on the principal AND on previously earned interest, so growth accelerates over time. Almost all real-world investments (stocks, bonds, savings accounts, mutual funds) compound. Most consumer loans use compound interest too — against you.
- How is monthly compounding different from annual?
- Monthly compounding calculates returns 12 times a year instead of once, so each month's small gain immediately starts earning its own returns. The difference is real: at 8% annual rate, monthly compounding produces ~8.30% effective annual yield, while annual compounding gives exactly 8%. We use monthly compounding because it matches how real-world investments behave.
- What return rate should I use?
- For long-term equity returns, 8–10% nominal is reasonable (US stocks have averaged ~10% historically). For mixed portfolios with bonds, 6–8%. For savings accounts and CDs, 3–5%. Always remember nominal rates include inflation — subtract your inflation rate to see real returns.
- Should I include inflation?
- Yes, especially for time horizons over 10 years. A $1M portfolio in 30 years with 3% inflation has the buying power of roughly $412k today — less than half the headline number. Add an inflation rate to see your future numbers in today's purchasing power.
- What's an annual contribution step-up?
- It's an annual percentage increase to your monthly contribution. If you start at $500/mo with a 10% step-up, year 2 you contribute $550/mo, year 3 you contribute $605/mo, etc. This models the natural growth of contributions as your income rises. A 10% step-up over 25 years can more than double your final corpus vs. flat contributions.
- Are my numbers stored anywhere?
- Only in your browser's local storage so they survive a refresh. The calculation request goes to a stateless API — nothing is logged or stored server-side.
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