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Compound Interest Calculator

Use our free compound interest calculator to forecast the exponential growth of your investments over time with initial deposits, regular monthly contributions, and flexible compounding frequencies.

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Investment Parameters Compound Growth
Starting principal
$
Added each month
$
Historical S&P 500 ~7-10%
%
Time horizon
How often interest compounds
Projected Future Balance
$301,424.08
Total Portfolio Value After Selected Investment Horizon
Initial Investment
$10,000.00
Original starting deposit
Total Contributions
$130,000.00
Initial + monthly deposits
Total Interest Earned
$171,424.08
Compound interest growth
Interest Share
56.9%
Of final portfolio value

Principal vs. Interest Breakdown

Asset Composition
Initial Deposit
Monthly Contributions
Compound Interest

Balance Growth Timeline

Green = Balance, Blue = Contributions

Year-by-Year Projection

Year Starting Balance Annual Deposits Interest Earned Total Contributed Ending Balance
Ad Placement — Mid Page

The Power of Compound Growth

Compound interest occurs when earnings on an investment are reinvested to generate additional returns in subsequent cycles. Unlike simple interest, which only pays returns on the original principal, compound interest causes wealth to grow at an accelerating rate over time.

A = P(1 + r/n)^(nt) + PMT × [ ((1 + r/n)^(nt) − 1) / (r/n) ]
A = Future Total Value
P = Initial Principal Deposit
r = Nominal Annual Interest Rate (decimal)
n = Compounding Frequency per year
t = Number of Years
PMT = Periodic Contribution Amount

Concrete Compounding Example

Consider an investor who starts with $10,000 and invests an additional $500 per month into a diversified S&P 500 index fund averaging an annualized return of 7.00% compounded monthly.

  • After 10 Years: Total contributions equal $70,000, yet the account balance is approximately $106,752 ($36,752 in pure interest).
  • After 20 Years: Total contributions reach $130,000, but compound interest elevates the portfolio to $301,424—meaning interest accounts for over 56% of total wealth.
  • After 30 Years: Total contributions total $190,000, while the portfolio balance crosses $686,639, generating nearly half a million dollars in pure growth.

Factors Influencing Compound Interest

Three critical variables determine your ultimate investment results:

  • Time Horizon: The single greatest catalyst for compound growth is time. An extra 10 years in the market often produces more dollar growth than doubling your monthly savings rate later in life.
  • Rate of Return: A difference of 2% in annual returns (e.g., 6% vs. 8%) can alter a 30-year retirement nest egg by hundreds of thousands of dollars.
  • Consistency of Deposits: Dollar-cost averaging via regular monthly contributions ensures you buy shares at various market levels, smoothing volatility while steadily increasing the earning base.

Frequently Asked Questions About Compound Interest

What is the Rule of 72?
The Rule of 72 is a quick financial mental shortcut to estimate the number of years required to double your investment at a fixed annual rate of return. Simply divide 72 by the annual interest rate. For example, at an 8% return, money doubles in approximately 9 years (72 ÷ 8 = 9).
Does compounding frequency make a significant difference?
Compounding more frequently (e.g., daily vs annually) does increase returns because interest is credited and begins generating returns sooner. However, the difference between daily and monthly compounding on standard retail portfolios is modest compared to the overall rate of return and time horizon.
How does inflation affect compound growth?
Inflation erodes the future purchasing power of money. To assess your real purchasing power, subtract expected inflation from nominal returns. For instance, an 8% nominal return with 3% inflation produces a real return of approximately 5%.