Compound Interest Calculator

Visualize how your investments can grow over time with the power of compound interest

Future Value

$300,851

Total portfolio value

Total Contributions

$130,000

Your invested amount

Interest Earned

$170,851

Growth from interest

Growth Rate

131.4%

Return on investment

Investment Parameters
$10,000
$500
7%
20 years
Investment Growth Over Time
Total Value
Contributions

How the Compound Interest Calculator works

Compound interest is interest earned on interest: each period's growth is added to the balance, and the next period's growth is calculated on the new, larger amount. This calculator projects how an initial amount plus regular contributions grows over time at a chosen rate and compounding frequency.

The defining feature of compounding is that growth accelerates. The first years look unremarkable; the later years do most of the work. That's why time in the market — starting early — routinely beats starting later with larger contributions.

The formula
A = P(1 + r/n)^(nt)
  • A — ending balance
  • P — starting principal
  • r — annual interest rate (decimal)
  • n — compounding periods per year
  • t — years

Tips to get the most out of it

  • The Rule of 72 estimates doubling time: 72 ÷ annual return ≈ years to double (72 ÷ 8% ≈ 9 years).
  • Regular contributions usually matter more than the starting balance for long horizons.
  • Fees compound too — a 1% annual fee can consume a quarter of a portfolio's growth over 30+ years.

Frequently asked questions

How is compound interest different from simple interest?

Simple interest is paid only on the original principal, so growth is linear. Compound interest is paid on principal plus accumulated interest, so growth is exponential. Over 30 years at 7%, $10,000 grows to $31,000 with simple interest but over $76,000 with annual compounding.

How much does compounding frequency matter?

Less than people expect. $10,000 at 6% for 10 years grows to $17,908 with annual compounding and $18,194 with daily compounding — a difference of under 2%. The rate and the time horizon dominate; frequency is a rounding detail by comparison.

What rate of return should I assume?

For long-term diversified stock portfolios, 6–8% nominal (before inflation) is a common planning assumption based on historical averages; high-yield savings and bonds are lower. Use conservative numbers for plans you depend on — and remember returns arrive unevenly, not in a straight line.

Is it better to start early or contribute more later?

Early wins surprisingly often. Someone investing $300/month from 25 to 35 and then stopping can end up with more at 65 than someone investing $300/month from 35 to 65, at typical return assumptions — the extra decade of compounding outweighs 20 extra years of contributions.

From the Knowledge Base

Compound Interest: The Eighth Wonder of the World

Why Einstein (allegedly) called compound interest the most powerful force in the universe, and how it can work for — or against — you.

Read the guide