Compound Interest Calculator
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Compound Interest Schedule
| Period | Starting Balance | Interest | Contribution | Ending Balance |
|---|---|---|---|---|
| Total | — |
Compound Interest — SEO-Friendly Definitions & Terms
Short, original, and search-optimized definitions to help both users and search engines understand compound interest concepts and calculator inputs.
Compound interest
Compound interest is the process where interest is calculated on the original principal and also on interest that has been added to that principal from previous periods. This “interest on interest” effect causes growth to accelerate over time, which is why earlier and regular investing can have a big impact on final value.
Compound interest formula (basic)
The typical compound interest formula for principal only (no contributions) is FV = P × (1 + r/n)^(n×t), where P is the principal, r is the annual interest rate (decimal), n is the number of compounding periods per year, and t is years. This calculator iterates per period to remain cent-accurate when contributions or non-integer frequencies are used.
Future value (FV)
Future value is the amount your principal and contributions will be worth after the investment period, assuming the specified interest rate and compounding frequency. The calculator shows FV to the cent so you get exact dollar-and-cent results.
Compounding frequency
Compounding frequency is how often interest is applied to the balance each year (for example monthly = 12, quarterly = 4, daily = 365). More frequent compounding yields a higher future value for the same nominal rate.
Contribution / deposit
Periodic contributions are regular additions to the account (monthly savings, weekly deposits, etc.). This calculator supports contributions at different frequencies and lets you choose whether each contribution is applied at the beginning or end of the period — timing changes the total slightly.
Interest earned
Interest earned is the difference between the future value and the sum of principal plus contributions. Displayed as a dollar-and-cent amount, it quantifies how much value was generated purely by interest and compounding.
Nominal rate vs. effective annual rate (EAR)
The nominal annual rate is the quoted yearly rate (for example 6%). The effective annual rate accounts for compounding and represents the true yearly growth. For example, 6% compounded monthly has a slightly higher effective rate than 6% compounded annually.
Use cases
People use compound interest calculators to plan retirement savings, evaluate recurring investments, compare savings vehicles (accounts, bonds, CDs), and to see how contribution timing and frequency affect final balances.
Why cent-accurate results matter
This calculator performs all dollar math to the cent, so totals and schedules reconcile exactly. That level of precision is important for financial planning, reporting, and CSV exports into spreadsheets.