About this tool
This compound interest calculator shows how a lump sum and regular deposits grow when interest is added on top of interest. Type a starting amount, how much you add each week, fortnight, month or year, the yearly rate and how long you will save. The final balance, the total you paid in and the total interest appear straight away and update as you type.
You choose how often interest is compounded: daily, monthly, quarterly, yearly or continuously. You can also say whether each deposit lands at the start or the end of the period, raise your deposit by a set percentage every year, and add inflation to see what the final balance would buy in today’s money. A chart and a year-by-year table show how the balance builds.
“Reach a goal” tells you how long it takes to hit a target with your current plan, and what deposit would get you there within your chosen number of years. The rule of 72 card shows roughly when your money doubles, next to the exact answer. Everything is worked out in your browser, so your numbers stay on your device.
How to use Compound Interest Calculator
- Type your starting amount and, if needed, change the currency in the list beside it.
- Add a regular deposit, choose how often you pay it, and whether it goes in at the start or end of each period.
- Enter the yearly interest rate, the number of years and how often interest is compounded.
- Optionally open “More options” to raise your deposit each year or allow for inflation.
- Read the final balance, then explore the chart and the year-by-year table. Use Download CSV or Copy table to keep them.
- Type a target in “Reach a goal” to see when you get there, and check the rule of 72 card for doubling time.
Ten thousand at 5% a year for 10 years grows to 16,288.95 with yearly compounding and 16,470.09 with monthly compounding. Add 200 at the end of every month and the monthly-compounded balance becomes 47,526.55, of which 13,526.55 is interest.
Features
- Starting amount plus regular deposits weekly, fortnightly, monthly or yearly.
- Deposits at the start of each period (annuity due) or at the end (ordinary annuity).
- Daily, monthly, quarterly, yearly or continuous compounding, with the effective yearly rate (APY or AER) shown.
- Optional yearly rise in your deposit, for example 3% to keep pace with pay rises.
- Optional inflation adjustment that shows the final balance and every year in today’s money.
- Stacked bar chart of money paid in against interest, readable by hover, tap or arrow keys.
- Year-by-year table with CSV download and a copy button that pastes cleanly into Excel, Numbers or Google Sheets.
- Goal finder: time to reach a target, and the deposit needed to reach it in your chosen years.
- Rule of 72 estimate beside the exact doubling time, plus the rate needed to double in a set number of years.
- Thirty currencies, with yours picked from your browser’s language setting.
Tips and good to know
- Compare like with like. Banks often quote an effective yearly rate that already includes compounding, so check whether the rate you have is nominal or effective before typing it in.
- Paying in at the start of each period earns one extra period of interest on every deposit. Over decades that small change adds up to a noticeable sum.
- Use the inflation box to stay realistic. A balance that looks large in 30 years may buy far less, and the dashed line on the chart shows how much less.
- Tax on interest, account fees and changing rates are not included, so treat long-range results as a guide rather than a promise.
Frequently asked questions
Are my figures sent anywhere?
No. Every calculation runs in your browser on your own device. Nothing you type is uploaded, stored on a server or shared.
Is it free? Are there any limits?
Yes, it is completely free with no sign-up. You can model any amount over 1 to 100 years at rates from 0% to 100%, and the goal finder looks up to 200 years ahead.
Does it work on a phone, iPhone or offline?
Yes. It works in Safari on iPhone, Chrome on Android and every modern desktop browser. You need a connection to open the page, but once it has loaded the sums run on your device. On small screens the table scrolls sideways.
What is the compound interest formula?
For a lump sum it is A = P × (1 + r/n)^(n × t), where P is the starting amount, r the yearly rate as a decimal, n the number of compounding periods a year and t the years. Regular deposits are added period by period on top of that, which is what the table shows.
How does the rule of 72 work?
Divide 72 by the yearly interest rate to estimate how many years it takes money to double. At 6% that is about 12 years. It is a quick mental shortcut; the card also shows the exact figure for your compounding choice, which is usually a little different.
What does “in today’s money” mean?
It is the future balance divided by the growth in prices over the same years, so you can see its buying power now. With 3% inflation, 16,288.95 in 10 years buys about what 12,120.51 buys today.
Is this financial advice?
No. It is an estimate for planning that assumes the same rate every year with no tax or fees. Real investments rise and fall, so speak to a licensed adviser before making decisions.
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