How to use this calculator
- Enter or choose initial deposit.
- Enter or choose monthly contribution.
- Enter or choose yearly contribution.
- Enter or choose contributions made at the.
- Enter or choose interest rate (per year).
- The end balance updates as you type. Use Copy result or Share to keep it.
Method
Monthly rate i = (1 + r/m)^(m/12) − 1; each month: Balance = Balance × (1 + i) + deposits; each year: Balance −= Tax% × interest earned that year; Real value = Balance ÷ (1 + inflation)^years
- r
- nominal annual interest rate
- m
- compounding periods per year
- i
- equivalent monthly rate
Worked example
- Compounded yearly at 5%, the deposit is multiplied by 1.05 each year.
- 10,000 × 1.05^10 = 10,000 × 1.628895 = $16,288.95.
- Interest earned = 16,288.95 − 10,000 = $6,288.95.
$10,000 at 5% compounded yearly grows to $16,288.95 in 10 years, earning $6,288.95 of interest.
What the result means
If the after-inflation value is close to what you put in, your savings are only keeping pace with prices. Tax on interest compounds too: 20% tax on a 5% rate leaves you a 4% net rate every year.
Assumptions and limits
- The interest rate stays the same for the whole period.
- Deposits earn interest from the month they are made at the equivalent monthly rate.
- Tax is deducted from the balance once a year on that year’s interest, at the rate you enter.
- Tax allowances (such as tax-free interest thresholds) are not modelled; set the tax rate to 0 if your interest is tax-free.
- Inflation is applied as a constant yearly rate.
Questions
How is this different from the Compound Interest Calculator?
This one adds yearly contributions, start-or-end timing, tax on interest and an inflation-adjusted result.
Does more frequent compounding make a big difference?
A little: 5% compounded daily is about 5.13% a year, against 5% compounded yearly.
Please note: Returns are illustrations at a constant rate, not predictions or guarantees. Investments can lose value. This is not investment advice.