Compound Interest Calculator

How much will my money grow with compound interest?

See what your money can become. Enter a starting balance and monthly contributions to project growth year by year: with a chart that shows compounding in action. Compound interest means earning returns on your returns. In year one, a 7% return on $10,000 adds $700. In year twenty, that same 7% applies to a much larger balance, so it adds thousands. The growth curve bends upward over time, which is why the last decade of a long investment horizon typically produces more growth than all the earlier decades combined.

See what your money can become. Enter a starting balance and monthly contributions to project growth year by year: with a chart that shows compounding in action.

Last updated: October 2026

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What is compound interest?

Compound interest means earning returns on your returns. In year one, a 7% return on $10,000 adds $700. In year twenty, that same 7% applies to a much larger balance, so it adds thousands. The growth curve bends upward over time, which is why the last decade of a long investment horizon typically produces more growth than all the earlier decades combined. Einstein probably never called it the eighth wonder of the world, but the math is wonderful enough on its own.

The flip side is that compounding also works against you: credit card debt at 24% APR compounds the same way, turning a $5,000 balance into a long-term wealth destroyer if you only make minimum payments. The math does not care which direction it runs.

The formula

With monthly contributions (added at each month's end) and monthly compounding:

FV = P(1+r)n + PMT × (((1+r)n − 1) / r)

where P is the starting principal, PMT the monthly contribution, r the monthly rate (annual ÷ 12), and n the number of months. The first term grows your starting balance; the second grows the stream of contributions.

Notice what dominates: over long horizons, the time exponent n and the rate r matter far more than the starting amount P. That is the mathematical reason financial planners nag young people to start early, even small contributions get decades of exponent.

Example: Start with $10,000, add $500/month, earn 7% annually for 30 years. You contribute $190,000 total, and compounding turns it into roughly $691,000. Over $500,000 of that is pure growth. Start 10 years later with the same contributions and you end up near $300,000 instead. Time is the most powerful input.

How compounding frequency matters

Banks quote savings yields as APY (annual percentage yield), which already accounts for compounding frequency, daily compounding at a 4% nominal rate gives about 4.08% APY. The difference between daily, monthly, and annual compounding is real but small; over 30 years at 7%, monthly versus annual compounding changes the outcome by only a couple of percent.

What matters much more is the rate itself and fees. A 1% annual fee on an investment growing at 7% does not cost you 1%, it compounds against you, consuming roughly a quarter of your wealth over 30 years. Low fees are one of the few free lunches in investing.

Choosing a realistic return

The US stock market has averaged about 10% nominal per year over very long periods, roughly 7% after inflation. Many planners project 6-8% nominal for a stock-heavy portfolio and 3-5% for a conservative one. These projections ignore taxes, fees, and inflation, so treat the result as a planning guide, not a promise. When in doubt, run the numbers twice: once optimistic, once conservative.

Also distinguish nominal from real returns. A 7% nominal return with 3% inflation is only 4% in purchasing power. For retirement planning, real returns are what determine your future lifestyle, $1 million in 30 years will not buy what $1 million buys today.

Tips to make compounding work for you

Automate contributions. Money invested automatically every paycheck compounds from day one and removes willpower from the equation. Most 401(k) plans do this by default, the employer match alone is an instant 50-100% return on those dollars.

Increase contributions with raises. Directing half of every raise to investments painlessly grows your contribution rate over time without cutting your lifestyle.

Reinvest dividends. Dividend payouts that are spent instead of reinvested break the compounding chain. Dividend reinvestment keeps every dollar working.

Do not interrupt compounding. Cashing out investments early, or carrying high-interest debt while investing, fights the math. An emergency fund of 3-6 months' expenses protects your investments from becoming your emergency fund.

Worked example: $10,000 plus $500 a month at 7% for 30 years

Start with $10,000, add $500 every month, and earn 7% a year compounded monthly for 30 years. The initial $10,000 grows to $81,165 on its own. The monthly contributions grow to $609,985. Combined, you end with $691,150.

Now look at what you actually put in: $10,000 plus $500 times 360 months is $190,000 of contributions. The other $501,150 is growth, more than two and a half times what you contributed. That gap between contributions and the final balance is compound interest made visible, and it is why the return assumption and the time horizon matter more than picking the perfect month to start.

The cost of waiting 10 years

Invest $500 a month at 7% from age 25 to 65 (40 years) and you end with about $1,312,407, having contributed $240,000. Start at 35 instead (30 years) and you end with about $609,985, having contributed $180,000. The 10-year delay saves $60,000 in contributions but costs $702,422 in final wealth.

The missing decade is the most expensive decade because it is the one that would have compounded the longest. Every year of delay at the start costs far more than a year of delay at the end. If you take one lesson from this calculator, take this one: the best time to start was ten years ago, and the second best time is this month. For the retirement-account side of this math, see our guide Roth vs. Traditional IRA.

Compound Interest FAQs

What is compound interest?

Earning returns on both your original money and previously earned returns. Over time the growth curve bends upward, gains generate their own gains, which is why starting early beats investing big late. The same math works against you with high-interest debt.

How do you calculate compound interest with monthly contributions?

FV = P(1+r)^n + PMT × (((1+r)^n − 1) / r), with monthly rate r and n months. P is the starting principal and PMT the monthly contribution. This calculator compounds monthly and adds contributions at each month's end.

What is a realistic rate of return to assume?

US stocks have averaged ~10% nominal (~7% after inflation) long-term. Many planners use 6-8% nominal for projections and 3-5% for conservative portfolios. Run the numbers twice, once optimistic, once conservative, and remember projections ignore taxes, fees, and inflation.

Is a lump sum or monthly contributions better?

Mathematically, earlier lump sums usually win, more money compounds longer. But monthly contributions build the habit, average out market timing, and match how most people invest from a paycheck. In practice, consistent monthly investing beats waiting to accumulate a lump sum.

What is the difference between APR and APY?

APR is the nominal yearly rate without compounding; APY (annual percentage yield) includes compounding, so it is the number that reflects what you actually earn. Daily compounding at 4% APR gives about 4.08% APY. Always compare savings accounts by APY.

How does inflation affect compound growth?

Inflation erodes purchasing power: 7% nominal growth with 3% inflation is only about 4% real growth. Over 30 years that difference is enormous, plan in real (inflation-adjusted) terms for retirement, and treat nominal projections as the optimistic case.

What is the Rule of 72?

A shortcut for doubling time: divide 72 by your annual return to estimate how many years it takes money to double. At 7%, money doubles about every 10.3 years (72 divided by 7). Over a 30-year horizon that is nearly three doublings, which is why a 7% assumption turns $10,000 into more than $76,000 even with no added contributions.

Does monthly compounding beat annual compounding by much?

Modestly. $10,000 at 7% for 30 years grows to $81,165 with monthly compounding versus $76,123 with annual compounding, a difference of $5,042. More frequent compounding always helps, but the effect is small next to the big levers: how much you contribute, your return, and how many years you stay invested.

How much do I need to save monthly to reach $1 million?

At a 7% annual return over 30 years, about $819.69 a month gets you to $1,000,000. Shorten the horizon to 20 years and the required monthly savings jumps to about $1,919.66, because you lose a full decade of compounding. This is the waiting-cost math from above, run in reverse.

What happens if I stop contributing for a few years?

The money already invested keeps compounding, but you lose badly versus staying the course. Contributing $500 a month at 7% for the first 10 years and then letting it grow untouched for 20 more years ends at about $349,522. Contributing all 30 years ends at $609,985. The pause costs roughly $260,000, because the contributions you skipped were the ones with the most time left to compound.