Dollar Cost Averaging & Compound Interest Calculator
Easily calculate the principal and interest from dollar cost averaging investments or compound interest.
Compound Interest Calculator: Investment Growth Visualizer
What is the Compound Interest Calculator?
Compound Interest Calculator demonstrates the most powerful force in finance: compound interest. Einstein reportedly called it the "eighth wonder of the world". Unlike simple interest (where money grows linearly), compound interest means your interest earns interest.\n\nThis tool projects how your investments (stocks, bonds, savings) will grow over 10, 20, or 30 years based on your Initial Principal, Monthly Contribution, and Annual Return Rate.
Who Needs This Tool?
1. Investors (FIRE movement): Planning for early retirement.\n2. Students: Understanding why starting to save at 20 is better than at 30.\n3. Retirement Planners: Calculating if their nest egg will be big enough.
The Growth Formula Variables
1. Rate of Return: Variable. S&P 500 historically returns ~10% (nominal) or ~7% (inflation-adjusted).\n2. Time Horizon: The most critical factor. The curve is exponential—most of the growth happens in the final years.\n3. Frequency: Compounding monthly vs. annually usually makes a small but positive difference.
Simulation Results
The chart shows the gap between "Total Principal" (money you put in) and "Total Value" (money you have). Over 30 years, the "interest" portion typically becomes larger than the principal itself. This is wealth creation.
How to Maximize Growth
1. Start Early: Investing $100/mo starting at age 25 yields twice as much as starting at 35.\n2. Be Consistent: Automate your monthly contributions (Dollar Cost Averaging).\n3. Minimize Fees: High expense ratios eat into your compound interest. Choose low-cost index funds.
FAQ
Q1: What is the Rule of 72?
Divide 72 by your interest rate to find how many years it takes to double your money. (e.g., 72 / 8% = 9 years).
Q2: Should I adjust for inflation?
Yes. A nominal million dollars in 30 years won't buy a million dollars' worth of goods today. Use a lower rate (e.g., 6-7%) to simulate 'real' purchasing power.
References & Data Sources
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