Compound Interest & Investment Calculator

Simulate future wealth, compound growth, and regular monthly contributions with visual charts

Quick Scenarios:

Investment Parameters

$
$
8.0%
25 Years

Investment Summary

Projected Future Value
$478,574
+208.8% Total Return
Initial Deposit $5,000
Total Monthly Added $150,000
Total Interest Earned $323,574
Invested Principal: 32.4% Interest Earned: 67.6%

Growth Projection Over Time

Total Balance Total Invested

Year-by-Year Growth Schedule

Detailed breakdown of principal deposits, yearly interest, and year-end wealth

Year Starting Balance Annual Deposits Interest Earned Total Interest To Date Ending Balance

Understanding the Power of Compound Interest

Compound interest is often called the snowball effect of money. When you invest money, you earn interest on your original deposit. In the subsequent year, you earn interest not only on your deposit, but also on the interest you earned the year before. As time goes on, the interest component dramatically overtakes the money you deposited from your own pocket.

The Mathematics of Compounding

A = P(1 + r/n)nt + PMT × [ ((1 + r/n)nt - 1) / (r/n) ]

  • A = Final accumulated future value
  • P = Initial principal balance
  • r = Nominal annual interest rate (as a decimal)
  • n = Compounding frequency per year (e.g. 12 for monthly, 365 for daily)
  • t = Number of years the money is invested
  • PMT = Monthly recurring contribution amount

⏱️ The Rule of 72

A quick mental shortcut: divide 72 by your expected annual interest rate to find roughly how many years it takes your money to double. At an 8% return, your wealth doubles approximately every 9 years (72 / 8 = 9).

💰 The Importance of Starting Early

Starting at age 25 with $300/month at 8% results in over $1,050,000 at age 65 (40 years). Waiting until age 35 cuts the final sum in half to roughly $440,000, despite saving for 30 full years. Time is the most powerful variable in compounding.

📊 Compounding Frequency Impact

More frequent compounding (monthly or daily vs annual) yields slightly higher returns due to faster reinvestment of interest payments, maximizing your effective annual percentage yield (APY).

Frequently Asked Questions

What is a realistic annual rate of return to assume?

Historically, broad stock market index funds like the S&P 500 have generated an average nominal return of 9%–10% per year over 30-year spans (around 7% after inflation). High-yield savings accounts typically range from 3% to 5%, while conservative bond funds typically yield 4% to 5%.

Does this calculator factor in inflation and taxes?

This calculator computes nominal values. To simulate inflation-adjusted returns, simply reduce your entered interest rate by estimated inflation (for instance, use 7% instead of 10% to represent purchasing power in today's dollars).

How does compounding frequency affect my returns?

The more frequently interest is calculated and added to the principal, the faster your money grows. While the difference between monthly and daily compounding is modest on smaller accounts, on large retirement portfolios over decades, it can result in thousands of dollars in additional wealth.

Are my financial figures stored or tracked?

No. All computations, graphs, and table exports are performed 100% locally inside your web browser. Nothing is sent to any server.