CalcFacts
Finance calculator

Compound Interest Calculator

See how principal and regular contributions grow with compounding.

Interactive calculator
$

The amount you start with today.

%

Your expected yearly return, before fees and taxes.

years
$

Add to your investment every month. Set to 0 for a lump sum.

Results

Future value

$144,572.72

Total interest earned

$86,572.72

On $58,000.00 invested

Total amount invested

$58,000.00

$10,000.00 initial + $200.00/mo

Interest as share of total

149.26%

Balance by year

Yr 1
$13,201
Yr 2
$16,634
Yr 3
$20,315
Yr 4
$24,262
Yr 5
$28,495
Yr 6
$33,033
Yr 7
$37,900
Yr 8
$43,118
Yr 9
$48,714
Yr 10
$54,714
Yr 11
$61,147
Yr 12
$68,046
Yr 13
$75,444
Yr 14
$83,376
Yr 15
$91,882
Yr 16
$101,003
Yr 17
$110,783
Yr 18
$121,270
Yr 19
$132,515
Yr 20
$144,573

Estimate only. Actual returns vary with market conditions, fees, taxes, and contribution timing. Verified: 144,573 final balance across 20 years at 7.0%.

How to use the compound interest calculator

The compound interest calculator shows how money grows when the return is earned on your starting balance and on the interest and contributions that came before it. That second part is what separates compounding from simple interest, and it is why the same starting amount can end up in very different places depending on how long you leave it alone.

Start by entering your initial investment — the amount you are putting in today. Then set the annual interest rate you expect to earn. This is the one number that most people get wrong, so it is worth thinking about carefully: a savings account might pay 4%, a broad index fund might average 7–8% over decades, and a high-yield account can move weekly. Enter the rate you can realistically expect, not the best case from an advertisement.

The time period field is where compounding does most of its work. Interest earned in year one starts earning interest in year two, and the gap widens every year. Compare 10 years against 20 at the same rate and you will see the effect clearly in the bar chart above. The monthly contribution field adds a recurring deposit to the model, which is how most people actually invest: a fixed amount, automatically, every month.

The compounding frequency setting controls how often interest is added to the balance. Savings accounts typically compound daily, credit cards daily, and many investments compound annually or quarterly. More frequent compounding produces a slightly higher result at the same nominal rate, though the difference is usually modest compared to the effect of time and consistent contributions.

Once you have your numbers, the results panel shows the total future value, the interest earned, and the total amount you actually put in. The last of these is worth watching closely: the gap between total invested and interest earned is the part that your money earned for you. In the default scenario — $10,000 starting, $200 a month, 7% for 20 years — the majority of the final balance comes from compound growth rather than deposits.

A useful way to use this tool is to run it more than once. Change one variable at a time — the rate, the contribution, or the time period — and watch which lever moves the needle most. If you are behind on savings, increasing the monthly contribution usually has a larger effect than chasing a higher rate. If you have a long horizon, adding even ten years can more than double the outcome, because every deposit gets more time to compound.

Finally, keep the estimates in perspective. This tool assumes a constant annual rate and ignores taxes, fund expense ratios, trading costs, and inflation. It is a planning tool for comparing scenarios, not a prediction of future returns. For anything consequential, confirm the numbers with your bank, your broker, or a qualified financial adviser.

Frequently asked questions

How is compound interest calculated?

Compound interest is calculated as P × (1 + r/n)^(nt), where P is your starting principal, r is the annual interest rate as a decimal, n is the number of times interest compounds per year, and t is the number of years. This calculator uses that formula for your lump sum and then adds a separate monthly-contribution calculation, since regular deposits compound on their own schedule.

What is the difference between monthly and annual compounding?

Compounding more often means interest is added to your balance more frequently, so it starts earning interest sooner. The difference is usually modest — often a fraction of a percent over long periods — but it grows with both the rate and the length of time. You can switch the compounding frequency above to see the difference directly.

How much more do monthly contributions actually add?

Monthly contributions are the single most powerful lever in this calculator. Because each deposit starts compounding on its own, regular investing usually beats a larger lump sum invested later. Set the monthly contribution to zero to see the lump-sum scenario, then increase it to compare the two side by side.

Is this the same as what my bank will give me?

Not exactly. This tool uses a constant annual rate and ignores fees, taxes, inflation, and changes in the rate over time. A savings account may compound daily at a variable rate, and an investment account will fluctuate with the market. Use this as a clear baseline for comparing scenarios, and check with your provider for the exact figure.

Does this calculator account for inflation?

No. All figures are shown in nominal terms — today's dollars. For a high-level view of purchasing power over long horizons, keep in mind that inflation of roughly 2–3% per year erodes real returns over time, so a nominal 7% return is closer to 4% in real terms.

How do I use this for a retirement plan?

Enter your current balance as the initial investment, your expected annual return as the rate, and the number of years until you plan to retire as the time period. Add your expected monthly contribution, and compare the result against the savings target you need. Running a few rate scenarios (for example 5%, 7%, and 9%) gives you a realistic range rather than a single false-precision number.

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