CompoundCalc
Free · No Signup · Updated 2026

Compound Interest Calculator

See exactly how your money grows over time. Adjust contributions, interest rate, and time period to model your investment.

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Your Investment

$10,000
$
$500
$
8.0%
0%5%10%15%20%
25 years
1 yr10 yr25 yr40 yr50 yr
Final Balance after 25 years
$0
Total Contributions
$0
Total Interest
$0

Growth Over Time

Balance Contributions

Year-by-Year Breakdown

Year Contributions Interest Balance
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How It Works

The Magic of Compounding, Explained

01

Start with Principal

Your initial investment is the starting balance. The more you start with, the faster compounding accelerates.

02

Earn Interest

Each period, you earn interest on both your principal AND on previously earned interest. This is "interest on interest."

03

Watch It Snowball

Over time, growth becomes exponential. The first decade is slow. The last decade is explosive. Time is your biggest lever.

The Formula
A = P(1 + rn)nt
A = final amount
P = principal
r = annual rate
n = times/year
t = years
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Real Scenarios

What Compounding Looks Like in Practice

The Late Starter

$500/mo for 20 years

You invest$120,000
Interest earned$174,898
Final$294,898
at 8% return, monthly compounding
Sweet Spot
The 30-Year Plan

$500/mo for 30 years

You invest$180,000
Interest earned$565,121
Final$745,121
at 8% return, monthly compounding
The Patient Investor

$500/mo for 40 years

You invest$240,000
Interest earned$1,508,775
Final$1,748,775
at 8% return, monthly compounding

Notice how the 40-year investor only contributes 2× the 20-year investor, but ends with ~6× more wealth. Time is the most powerful variable.

FAQ

Common Questions About Compound Interest

What is compound interest? +

Compound interest is interest earned on both the original principal and on the accumulated interest from previous periods. It's often called "interest on interest" and causes investments to grow exponentially over time. Albert Einstein reportedly called it "the eighth wonder of the world."

What is the compound interest formula? +

A = P(1 + r/n)nt. Where A = final amount, P = principal, r = annual interest rate (as a decimal, so 8% = 0.08), n = number of times compounded per year, t = number of years. For monthly contributions, the formula becomes more complex and is best handled by a calculator like this one.

How often does compound interest compound? +

Compounding frequency varies by account type: daily (most high-yield savings accounts), monthly (mortgages, credit cards, many investment accounts), quarterly (some bonds), or annually (some CDs). Higher compounding frequency produces marginally higher returns — daily compounding gives ~0.5% more than annual at 8% rate.

What is the Rule of 72? +

The Rule of 72 is a quick way to estimate how long it takes for an investment to double. Divide 72 by the annual interest rate. Example: at 8% return, your money doubles in 72/8 = 9 years. At 12% return, it doubles in 6 years. This is a mental-math shortcut, not exact, but very close for rates between 6% and 10%.

Can I withdraw money during the investment period? +

This calculator assumes no withdrawals during the investment period. Withdrawing money reduces both your principal balance and future compound growth. For accurate projections that include withdrawals (e.g., during retirement), use a retirement drawdown calculator.

What's a realistic interest rate to expect? +

Historical averages: high-yield savings accounts (3–5%), bonds (4–6%), broad stock market index funds (7–10% historical average), individual stocks (highly variable). The S&P 500 has averaged ~10% annually since 1957, but with significant volatility. Conservative planning typically uses 6–8% for stock-heavy portfolios.

Does inflation affect compound interest? +

Yes. The "real" return is your interest rate minus inflation. If you earn 8% but inflation is 3%, your real return (purchasing power growth) is ~5%. For long-term planning, subtract expected inflation from your assumed rate of return to see results in today's dollars.