Estimate compound interest and investment growth with optional monthly contributions using our free calculator.
Compound interest projects how cash grows when earnings reinvest and accrue on a schedule. Owners evaluating equipment leases, reserve accounts, or owner-funded expansion use it to compare against cost of capital. Run it when term length or compounding frequency changes in a lender quote.
Future value applies periodic rate = nominal APR ÷ compounding periods per year, raised to (years × periods). Add periodic contributions at the payment timing your agreement specifies (beginning or end of period).
A clinic sets aside $2,500 monthly for 7 years in a reserve earning 4.8% compounded monthly. Ending balance ≈ $234,600 versus $210,000 contributed — $24,600 from compounding. That gap covers roughly one quarter of planned imaging maintenance without new debt.
Small rate differences dominate long horizons — verify whether quoted APR is nominal or effective. If contributions stop mid-plan, rerun with actuals; early withdrawals erase compounding tail value.
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More frequent compounding yields slightly higher effective yield at the same nominal APR — match the account terms.
This tool models nominal growth; discount mentally or rerun with a real rate for decade-long capital plans.
Use uniform contributions as a baseline; irregular flows need period-by-period schedules outside a single lump formula.
Compound interest (no contributions): A = P × (1 + r/n)^(n×t), where P = principal, r = annual rate (decimal), n = compounds per year, t = years.
With monthly contributions: Future value of initial amount plus future value of the contribution series.
Monthly contributions are assumed to be deposited at the end of each period (ordinary annuity model).
Interest earned on both the initial principal and on interest already earned.
Use A = P(1 + r/n)^(nt). With regular contributions, add the future value of each contribution.
Each period you earn interest on the previous balance, so growth accelerates over time.