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What is $5,000 at 7% worth after 20 years?

$5,000 at 7% a year, compounded monthly, grows to $20,194 in 20 years: $5,000 paid in and $15,194 of interest.

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The numbers for these inputs

YearTotal paid inInterest so farBalance
1$5,000$361$5,361
2$5,000$749$5,749
3$5,000$1,165$6,165
4$5,000$1,610$6,610
5$5,000$2,088$7,088
6$5,000$2,601$7,601
7$5,000$3,150$8,150
8$5,000$3,739$8,739
9$5,000$4,371$9,371
10$5,000$5,048$10,048
11$5,000$5,775$10,775
12$5,000$6,554$11,554
13$5,000$7,389$12,389
14$5,000$8,284$13,284
15$5,000$9,245$14,245
16$5,000$10,274$15,274
17$5,000$11,379$16,379
18$5,000$12,563$17,563
19$5,000$13,832$18,832
20$5,000$15,194$20,194

How it works

Each month the balance earns interest at one twelfth of the yearly rate, and that interest is added to the balance, so next month's interest is paid on a slightly larger amount. Any monthly deposit is added at the end of the month.

In short: new balance = old balance x (1 + rate / 12) + deposit, repeated once per month for the number of years you choose. The table shows the balance at the end of each year.

The calculator assumes a fixed rate and no fees, taxes or withdrawals. Real accounts and funds change rate over time, so treat the result as an illustration of the mechanism, not a forecast.

Common mistakes

  • Comparing a nominal yearly rate with an effective one (APY): the same 5% is a little higher once it compounds monthly.
  • Forgetting inflation: a balance that doubles in 14 years buys less than it appears to.
  • Assuming an investment return is guaranteed. Savings accounts pay a stated rate; stocks and funds do not.
  • Ignoring fees: a 1% yearly fee takes a large share of the growth over 30 years.

Questions

How much interest does this earn in 20 years?

With these inputs the interest is $15,194, on $5,000 paid in, for a final balance of $20,194.

How is compound interest different from simple interest?

Simple interest is paid only on the starting amount: here $7,000 over 20 years. Compound interest is also paid on interest already earned, so it comes to $15,194.

How often is the interest added?

This calculator compounds monthly. Many savings accounts compound daily or monthly and funds reinvest continuously; the difference at the same yearly rate is small compared with the effect of time.

Does the result include tax, fees or inflation?

No. It is the plain mathematical result at a fixed rate. Subtract fees and taxes that apply to you, and remember that prices rise too.

Is the rate guaranteed?

Only if it is a fixed-rate product such as a term deposit. Market investments vary from year to year, so use a range of rates to see the spread of outcomes.

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