Compound Interest Calculator
Estimate how an investment, savings balance, or loan-style balance can grow when interest earns interest. Enter a starting amount, annual rate, compounding frequency, term, and optional regular contributions to see the future value, total interest, and year-by-year breakdown.
Compound Interest Calculator
InstantGrowth Breakdown
See how much of the final balance comes from your starting amount, new money, and compound interest.
The original principal before interest or new contributions.
Total regular deposits added during the selected term.
Growth created by compounding before tax, fees, or inflation.
Compound Interest Calculator Examples
Load a common savings or investment scenario to compare monthly compounding, daily compounding, lump sums, and recurring deposits.
$10,000 plus $250 monthly at 6%
A practical savings plan that shows both interest growth and the effect of regular monthly contributions.
$5,000 at 4.5% compounded daily
Useful when comparing savings accounts or certificates that advertise daily compound interest.
$25,000 invested for 20 years
A long-term lump sum example that makes the compounding curve easy to see in the yearly table.
$50 weekly contribution plan
Shows how smaller frequent deposits can build value when contributions are made at the beginning of each period.
Year-by-Year Compound Interest Table
The table is generated from the same inputs as the calculator so you can audit the compounding path instead of only seeing the final answer.
| Year | Starting balance | Contributions | Interest earned | Ending balance |
|---|
Compound Interest Formula
The basic compound interest formula works for lump sums. Regular contributions are modeled period by period so deposits, interest, and timing stay transparent.
Lump sum compound interest
A = P x (1 + r / n)^(n x t)
A is future value, P is principal, r is the annual rate as a decimal, n is compounding periods per year, and t is years.
Interest earned
Interest = Future value - Principal - Contributions
This separates true compound growth from money you added manually.
Effective annual rate
EAR = (1 + r / n)^n - 1
Daily or monthly compounding can produce a slightly higher effective rate than the quoted annual rate.
Excel-style formula
Future value = FV(rate / n, n x years, -payment, -principal)
Spreadsheet FV formulas use signed cash flows, so payments and principal are often entered as negative values.
How to Use the Compound Interest Calculator
Use the calculator as a planning estimate. For investments, real returns can vary; for savings accounts, taxes and fees can change the final value.
Enter the starting amount
Use your current balance, deposit, investment principal, or the amount you want to grow.
Set rate and time
Enter the annual interest rate as a percent and the number of years you want to project.
Choose compounding
Select annual, monthly, weekly, or daily compounding to match the account or scenario you are comparing.
Add contributions
Optional regular deposits can be monthly, biweekly, weekly, or yearly, and can be applied at the beginning or end of each period.
Compound Interest Edge Cases
Small assumptions can change the projection, especially over long time periods.
Daily vs monthly compounding
Daily compounding usually produces a slightly higher balance than monthly compounding at the same quoted annual rate, but the difference may be small for short terms.
Contributions are not returns
The calculator separates new deposits from interest earned so you can see whether growth comes from compounding or from additional savings.
Nominal vs effective rate
The quoted annual rate is nominal. The effective annual rate includes how often interest compounds during the year.
Taxes, fees, and inflation
This calculator does not subtract tax, investment fees, account fees, or inflation. Use the result as a gross estimate.
Compound Interest Calculator FAQ
Answers to common questions about compounding frequency, formulas, and spreadsheet-style calculations.
Compare compound growth before you commit
Change the rate, compounding frequency, and regular contribution to see which assumption actually moves the final balance.