Compound interest calculator: see how savings grow with regular deposits

Work out how a start amount and regular deposits grow with compound interest, after fees and in today's money, with a chart and a year-by-year table.

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  1. Start
  2. Deposits
  3. Growth
  4. Result
Nothing is uploadedWorks offline once open

Your savings

Final balance
You put in
Interest earned
In today's money

Growth over time Balance Money you put in
Year by year
YearPut in so farInterest so farBalanceIn today's money

An estimate with a fixed rate. Interest on each deposit starts the month after it is paid in; a yearly fee is taken off the balance each month. Not financial or tax advice. Nothing you type leaves this page.

What it does

Compound interest means you earn interest on the interest you already earned. Over a few years the effect is small; over twenty or thirty it is large. This calculator shows what a start amount plus regular deposits will grow to, how much of that is your own money and how much is interest.

You can add a yearly fee (many funds and accounts charge one) and a yearly inflation figure, so you also see what the final amount is worth in today’s money. To plan the deposits themselves, try the budget planner; to see how prices change over time, the inflation calculator.

How to use it

  1. Pick your currency and type the Start amount (it can be 0).
  2. Enter a Regular deposit, and choose whether you pay it every month or every year, at the start or the end of that period.
  3. Enter the Interest rate, how often interest is added, and the Years.
  4. Optionally add a Yearly fee and Inflation.
  5. Read the result cards, the chart and the Year by year table. Download the table as a CSV file for a spreadsheet.

What each setting does

  • Interest added: how often interest is credited. Daily or monthly gives slightly more than yearly at the same rate.
  • Deposit at the start or end: a deposit at the start of a period earns interest for that period; one at the end does not.
  • Yearly fee: taken off the balance a little each month, like a fund’s ongoing charge.
  • Inflation: the “In today’s money” figure divides the final balance by the price rise over the years.
  • Rule of 72: 72 divided by your rate (after fees) is roughly the years needed to double your money.

Worked example

You put in 1,000 at 5% a year with no deposits. Interest added yearly, it becomes 1,628.89 after 10 years. Added monthly, it becomes 1,647.01. Now add 100 a month: you put in 13,000 in total, and the interest part grows much larger than from the start amount alone.

FAQs

Why is my bank’s figure a little different? Banks may add interest on a different day, round each month, or pay a rate that changes. This tool assumes one fixed rate for the whole time.

Is the return guaranteed? No. Shares and funds go up and down. Use a cautious rate and test a few values.

Does it include tax? No. Interest may be taxable where you live. Not financial or tax advice.

What does a fee of 1% do? Over 30 years, a 1% yearly fee can take a large share of the final amount. Try it and compare.

Where the numbers come from

  • Standard compound interest formula, FV = P(1 + r/m)^(m t). Checked against the textbook example: 1,000 at 5% for 10 years is 1,628.89 compounded yearly and 1,647.01 compounded monthly. Rule of 72 is a common rule of thumb.

Standard scientific values, such as constants, atomic weights and melting points, are facts found in every textbook; we name where ours were checked. If you are an author or publisher and want a value, a credit or a table changed or removed, tell us and we will act quickly.

Last updated 2026-11-10.

Change log for Compound interest

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