Compound interest is interest earned on both your original balance and on the interest that balance has already earned. That second part is the whole trick: your money doesn't just grow, the growth itself starts growing too.

A simple example

Put $1,000 in an account paying 10% a year (a round number to make the math easy, not a realistic promise). After year one you have $1,100 โ€” the original $1,000 plus $100 of interest. In year two, you don't earn 10% on $1,000 again; you earn 10% on $1,100, which is $110. Your balance is now $1,210. In year three, you earn 10% on $1,210, which is $121. Every year the interest payment gets a little bigger, purely because the base it's calculated on keeps growing.

That difference looks tiny at first โ€” a few dollars a year โ€” which is exactly why compound interest is easy to underestimate early on and easy to underestimate how much it matters later. Run the same $1,000 at 10% for 30 years and it grows to about $17,449, of which only $1,000 was ever money you put in. The other $16,449 is interest earning interest earning interest.

Why time matters more than the rate

Because growth compounds, the number of years your money has to grow usually matters more than squeezing out an extra percent of return. $5,000 invested for 30 years at 7% grows to roughly the same amount as $10,000 invested for only 20 years at 7% โ€” starting a decade earlier is worth more than doubling your initial deposit. This is the entire reason "start now, even with a small amount" is such common advice: the years you're invested do a lot of the work for you.

Contributions compound too

Most real accounts aren't a single lump sum sitting untouched โ€” people add to them regularly. Each new contribution starts compounding from the moment it's added, so a steady monthly habit, even a modest one, ends up mattering more than most people expect, for the same reason: time in the market lets even small amounts multiply many times over.

Does compounding frequency (monthly vs. annually) matter much?

It matters, but far less than the interest rate or the number of years. Monthly compounding at a given annual rate produces a slightly higher return than annual compounding at the same rate, because interest gets added to the balance โ€” and starts earning its own interest โ€” more often. The difference is usually a fraction of a percentage point over long periods, not a game-changer on its own.

Is a higher interest rate always better?

A higher rate grows a balance faster, all else equal, but real investments with higher expected returns (like stocks) also come with more year-to-year volatility than lower-return options (like savings accounts or bonds). "Better" depends on your timeline and how much fluctuation you can tolerate along the way, not just the number on the label.

Does this apply to debt too?

Yes โ€” and it's why high-interest debt is so damaging. The same math that grows savings works against you on a balance you owe: unpaid interest gets added to what you owe, and next period's interest is calculated on that larger amount. See our debt snowball guide for how to work against that instead of with it.

Reacties

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