Compound Interest Calculator

Watch your money grow: enter a starting amount, monthly contributions, and return to see your future value — and how much of it is pure compound growth versus your own deposits.

Time horizon

Assumes a fixed annual return compounded monthly — the stock market's long-run average is around 7–10% before inflation.

Future value
$300,851
After 20 years at 7.00% — 57% of it is pure growth
You put in
$130,000
Interest earned
$170,851
Growth multiple
2.31×
  • Your contributions$130,000.00
  • Compound growth$170,850.72
  • Future value$300,850.72

Time does the heavy lifting: the money you invest in the first 10 years earns interest for the longest, so starting early beats investing more later. Try 10 vs. 30 years above to see compounding's curve.

How the math works

Compound interest means your returns earn returns: each period's growth is calculated on the balance plus all previously earned interest, not just your original deposits. The future value formula is: FV = starting amount × (1+r)^n + monthly contribution × (((1+r)^n − 1) ÷ r), where r is the monthly rate (annual return ÷ 12) and n is the total number of months.

Two forces drive the result, and they trade places over time. In the early years, your contributions do almost all the work — the balance is small, so even a good return adds little. Later, compounding takes over: on a large balance, the same percentage return adds far more dollars than your monthly deposits. That crossover is why time matters more than timing — starting ten years earlier usually beats contributing more later, because early dollars get the most compounding periods.

One reality check: these are nominal returns. Inflation quietly taxes them — at 3% annual inflation, a 7% nominal return is roughly a 4% real return in today's purchasing power. Project in nominal dollars, but judge the result against what things will cost when you actually spend the money.

Worked example

Start with $5,000, add $300 every month, and earn 7% annually compounded monthly for 30 years. The future value is about $406,574. Your total contributions are only $113,000 ($5,000 plus $300 × 360 months) — the remaining $293,574 is pure compound growth, roughly 72% of the final amount. Notice how back-loaded it is: after 15 years the balance is only about $109,000, meaning roughly 73% of the final value arrives in the second 15 years. That is compounding's signature — slow, then sudden — and why interrupting it early is so costly.

Future value (30 years)
$406,574
Your contributions
$113,000
Compound growth
$293,574
Growth share of total
72%

What to watch for

Frequently asked questions

What is compound interest?

It's interest earning interest: your returns get reinvested, so next period's growth is calculated on a bigger balance. Over decades, compounding can contribute more to your total than your own deposits.

How often is interest compounded here?

This calculator compounds monthly, which matches most savings accounts and is the standard assumption for investment projections. More frequent compounding grows money slightly faster, but the difference is small compared to rate and time.

What annual return should I assume?

The U.S. stock market has averaged roughly 7–10% per year before inflation over long periods. Savings accounts and CDs are far lower (often under 5%). Use a conservative number — projections are not guarantees.

Is it better to invest more or start earlier?

Starting earlier usually wins. Money invested in your 20s compounds for decades longer than money invested in your 40s — early dollars do disproportionately more work, which is why even small early contributions matter so much.

What is the rule of 72?

A quick mental shortcut: divide 72 by your annual return to estimate the years needed to double your money. At 7%, money doubles roughly every 10.3 years — so $10,000 becomes about $20,000 in a decade and about $40,000 in two, before any contributions.

How does inflation change the picture?

A 7% nominal return with 3% inflation is only about 4% in real purchasing power. Over 30 years the difference is enormous: $406,574 in nominal dollars is roughly $167,000 in today's dollars at 3% inflation. Always sanity-check projections against inflation.

Do taxes reduce compound growth?

In taxable accounts, yes — taxes on dividends and gains each year drag on compounding. Tax-advantaged accounts (like 401(k)s and IRAs) let growth compound untouched until withdrawal, which is a large part of their advantage. Contribution limits and withdrawal rules apply, so check current IRS guidelines or talk to a licensed professional.

What happens if I stop contributing for a few years?

The existing balance keeps compounding — you lose only the missed contributions and their future growth, not the growth already earned. Pausing for five years mid-plan costs far less than starting five years late, because early dollars have the most time. Resume as soon as you can.