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    How Compound Interest Works - and Why Starting Early Is the Whole Game

    2 min readBeginnerLast reviewed: April 2026
    InvestingCompound InterestRetirement

    Here's the idea: when you earn a return on money, then earn a return on that return, and then earn a return on all of it together - that's compound growth. Your money earns money. Then that new money earns money. The cycle accelerates over time, and the longer it runs, the more powerful it becomes.

    The Mechanics

    Start with $10,000. Assume 7% annual return - roughly the historical average real return of the US stock market after inflation.

    The Rule of 72

    Divide 72 by your annual rate of return to get the approximate years it takes to double your money.

    Why Starting Early Is the Whole Game

    Jordan is 24 and starts $500/month. His friend gets the same salary but waits until 32. Both earn 7% annually and invest until 65.

    The Invisible Cost of Waiting

    At 25, the $500 you invest this month will be worth roughly $10,800 at age 65 (at 7%). At 35, that same $500 invested this month will be worth about $5,400. Every month you delay, the future value of your contributions shrinks.

    The bottom line

    The clock is always running. Starting early is an advantage that genuinely cannot be recovered once it's lost.

    What would you do?

    Jordan starts investing $500/month at 22. His friend waits until 32. Both earn 7% annually and invest until 65.

    Your Move

    Open the Roth IRA Calculator on this page. Enter your current age and $500/month at 7%. Then change your age to 10 years older and run it again. Look at the difference. That gap is the cost of waiting.

    Sources

    Educational information only. Not financial, tax, or legal advice or a recommendation. Figures are drawn from the primary sources cited above; verify current amounts with the source before acting.

    Educational content only. Not financial, tax, or legal advice. Consult a qualified professional before making decisions based on your specific circumstances.

    Last reviewed: April 2026

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