Compound interest calculator
Enter what you have now, what you can add each month and a growth rate. See what it could become, how much of that is growth, and what waiting a few years would cost.
Balance after 20 years
$108,224
About 55% of it is growth
Money you put in
$49,000
Growth earned
$59,224
In today's money
$59,921
At 3% inflation a year
Cost of starting 5 years later
$41,983
You would end with $66,241
See the year-by-year table
| Year | Put in so far | Growth so far | Balance |
|---|---|---|---|
| 1 | $3,400 | $151 | $3,551 |
| 2 | $5,800 | $486 | $6,286 |
| 3 | $8,200 | $1,019 | $9,219 |
| 4 | $10,600 | $1,764 | $12,364 |
| 5 | $13,000 | $2,736 | $15,736 |
| 6 | $15,400 | $3,952 | $19,352 |
| 7 | $17,800 | $5,430 | $23,230 |
| 8 | $20,200 | $7,188 | $27,388 |
| 9 | $22,600 | $9,246 | $31,846 |
| 10 | $25,000 | $11,627 | $36,627 |
| 11 | $27,400 | $14,353 | $41,753 |
| 12 | $29,800 | $17,450 | $47,250 |
| 13 | $32,200 | $20,944 | $53,144 |
| 14 | $34,600 | $24,864 | $59,464 |
| 15 | $37,000 | $29,241 | $66,241 |
| 16 | $39,400 | $34,109 | $73,509 |
| 17 | $41,800 | $39,501 | $81,301 |
| 18 | $44,200 | $45,457 | $89,657 |
| 19 | $46,600 | $52,017 | $98,617 |
| 20 | $49,000 | $59,224 | $108,224 |
How this calculator works
Each month, your balance grows by one twelfth of the yearly rate, then your monthly amount is added (or added first, if you choose the start of the month). Growth is earned on earlier growth too. That snowball is compound interest.
The yearly increase raises your monthly amount once a year, for example by 5% when your pay goes up. In India this is often called a step-up SIP. In the US people call regular investing dollar-cost averaging, and in the UK a regular savings plan. The maths is the same.
An example
Start with 1,000 and add 200 a month for 20 years at 7% a year. You put in 49,000 in total. At a steady 7%, the balance comes to roughly 108,000, so more than half of it is growth, and most of that growth arrives in the final ten years.
What changes the result most
- Time. Growth needs years to compound. The cost-of-waiting figure shows how much a late start removes, even when you save the same amount each month.
- The rate. One or two percentage points look small but add up over decades. Fees count against the rate, so a 1% yearly fee on a 7% return leaves about 6%.
- Inflation. A future amount buys less than it does today. Switch on today's money to see the balance in present-day prices.
Questions people ask
What growth rate should I use?
Use a rate you can justify, not the best year you remember. Savings accounts and bonds usually pay less than shares, and shares move up and down from year to year. Try a low, middle and high rate to see a range rather than a single answer.
Does this include taxes and fees?
No. Lower the rate by your yearly fees to allow for them. Taxes depend on your country and account type, so check your own rules.
Is monthly compounding right for my account?
Many accounts compound daily or monthly. The difference over years is small next to the effect of the rate itself, the amount you add and how long you leave it.
Why does starting later cost so much?
The money you would have added early has the most years to grow. Starting later removes those years, and the growth those years would have earned on top.
Read the explainers
For education only, not financial advice. Results are estimates from the numbers you enter. Returns are illustrative, not a forecast or a promise, and real results depend on fees, taxes, timing and your lender's or provider's exact terms. See our editorial policy.
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