Compound Interest Calculator

Grow a starting amount and regular contributions with daily, monthly, quarterly or annual compounding, with inflation adjustment.

  • Runs in your browser
  • Free, no sign-up
Investment
Contributions made at the
Growth

Your own assumption; returns are not guaranteed

Inflation and currency

Shows the final balance in today's money. Your own estimate.

Changes the symbol and number format only. No exchange rates are applied.

Results

Future value
$47,526.55
After 10 years
Effective annual rate
5.116%
Nominal rate after compounding
Total contributions
$34,000
Including the starting amount
Total interest earned
$13,527
Growth share
28.5%
Of the final balance

Balance by year

  • Contributions
  • Interest
013k25k38k50k13579
Year by year growth
YearContributionsInterestTotal interestBalance
1$2,400.00$567.39$567.39$12,967.39
2$2,400.00$719.21$1,286.60$16,086.60
3$2,400.00$878.79$2,165.39$19,365.39
4$2,400.00$1,046.54$3,211.93$22,811.93
5$2,400.00$1,222.87$4,434.80$26,434.80
6$2,400.00$1,408.23$5,843.03$30,243.03
7$2,400.00$1,603.06$7,446.09$34,246.09
8$2,400.00$1,807.87$9,253.96$38,453.96
9$2,400.00$2,023.15$11,277.11$42,877.11
10$2,400.00$2,249.45$13,526.55$47,526.55

This calculator produces an estimate from the figures you enter. It is not financial, tax or legal advice.Full disclaimer

How to use the compound interest calculator

  1. Enter your starting amount and the regular contribution, and choose monthly or annual contributions.
  2. Choose whether contributions go in at the start or the end of each period.
  3. Enter the annual interest rate you want to assume and the compounding frequency.
  4. Set the number of years and, optionally, an inflation rate to see the result in today’s money.
  5. Review the future value, the split between contributions and interest, and the year-by-year table.

Worked example

$10,000 plus $200 a month at 5% compounded monthly for 10 years

With contributions at the end of each month the balance grows to $47,526.55. You put in $34,000 in total, so $13,526.55 is interest. The effective annual rate of 5% compounded monthly is 5.116%.

How it works

The nominal rate r compounded m times a year is converted to an equivalent rate per contribution period i = (1 + r/m)m/p − 1, where p is 12 for monthly or 1 for annual contributions. Each period: balance × (1 + i), with the contribution added before (start of period) or after (end of period). This reproduces the closed forms FV = P(1 + r/m)mt for a lump sum and C × ((1 + i)n − 1) / i for an annuity (× (1 + i) when contributions are at the start). The inflation-adjusted value divides by (1 + inflation)years.

Assumptions

  • The interest rate is your own assumption and is constant every year. Real investment returns vary and can be negative.
  • No taxes or fees are deducted.
  • When contributions are more frequent than compounding, the equivalent periodic rate is used, so interest effectively accrues on each contribution from the day it is made.

Frequently asked questions

How much difference does compounding frequency make?

Less than people expect at typical rates. 5% compounded monthly is an effective 5.116% a year; compounded daily it is about 5.127%. Contributions and time matter far more.

Should contributions be at the start or end of the period?

Money added at the start of each period earns one extra period of interest. Pick the option that matches when you actually deposit.

What does the inflation adjustment show?

It divides the future balance by cumulative inflation so you can see its approximate purchasing power in today’s money. The inflation rate is your own estimate.

Is this investment advice?

No. It is a calculator for exploring scenarios. Returns are not guaranteed.

Limitations

  • Constant rate only; does not model market volatility, taxes or fees.
  • Contributions are fixed; it does not increase them over time.