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Compound Interest Calculator

Estimate how your money could grow with compound interest, recurring contributions, and optional inflation-adjusted insights. The unified form keeps the main inputs, contribution settings, and inflation assumptions together in one clean layout.

Editor

Investment assumptions

Review your main projection inputs, contribution settings, and inflation assumptions in one clean form.

Inputs

Everything on the left updates the projection instantly, with the most important inputs first and supporting assumptions grouped underneath.

Basic inputs

Set the core values that drive the main compound growth projection.

Contribution settings

Fine-tune how often you add money and whether those contributions grow over time.

Inflation

Add an inflation assumption if you want to compare the future balance with today's purchasing power.

Contributions are added at the end of each selected contribution period. If you set an annual contribution increase, the new amount starts at the beginning of each new year.

Results

Projected growth

Results update instantly as you adjust your assumptions, so you can compare scenarios without reloading the page.

Final balance

$144,573

After 20 years with 7% annual growth compounded monthly.

Total contributions

$58,000

Includes your starting amount plus all recurring contributions.

Total interest earned

$86,573

Growth generated by compounding instead of direct deposits.

Growth multiple

2.49x

Final balance divided by the dollars you personally contributed.

Contribution cadence

Monthly

Contributions stay level across the full projection.

Balance growth over time

The dark line shows projected balance growth, while the dashed line shows how much of the total comes from your own contributions.
Total balance
Cumulative contributions
$144.6K$72.3K$0
Year 0Year 10Year 20

Yearly breakdown

Review how each year's starting balance, new contributions, and earned interest combine into the ending balance.
YearStarting balanceContributionsInterest earnedEnding balance
1$10,000$2,400$801$13,201
2$13,201$2,400$1,033$16,634
3$16,634$2,400$1,281$20,315
4$20,315$2,400$1,547$24,262
5$24,262$2,400$1,832$28,495
6$28,495$2,400$2,138$33,033
7$33,033$2,400$2,466$37,900
8$37,900$2,400$2,818$43,118
9$43,118$2,400$3,196$48,714
10$48,714$2,400$3,600$54,714
11$54,714$2,400$4,034$61,147
12$61,147$2,400$4,499$68,046
13$68,046$2,400$4,998$75,444
14$75,444$2,400$5,532$83,376
15$83,376$2,400$6,106$91,882
16$91,882$2,400$6,721$101,003
17$101,003$2,400$7,380$110,783
18$110,783$2,400$8,087$121,270
19$121,270$2,400$8,845$132,515
20$132,515$2,400$9,658$144,573

How it works

What this compound interest calculator helps you understand

This calculator estimates how an investment can grow when you start with an initial balance, keep contributing over time, and let interest compound. It is designed to stay approachable for beginners while still being detailed enough for more realistic planning.

What compound interest is

Compound interest means your balance earns returns, and then those returns can earn returns too. Over long time periods, that compounding effect can make a large difference compared with simple one-time growth.

How this calculator works

The calculator models growth across your selected number of years, using the compounding frequency you choose and adding recurring contributions at the end of each contribution period. The chart and yearly table are built from the same projection data so the summary cards, chart, and table stay in sync.

Why recurring contributions matter

Small, steady deposits can have a meaningful effect because each new contribution gets more time in the market. Even if your starting amount is modest, consistent monthly or yearly additions can drive a large share of the final balance.

Inflation-adjusted results

If you add an inflation rate and enable the toggle, the calculator also shows a real-value estimate. That helps answer a different question: not just how large the future balance looks in dollars, but what that balance may be worth in today's purchasing power.