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Future Value Calculator

FV and PV of a lump sum and an annuity, ordinary or due.

Runs in your browser · No upload Works offline
Same amount every period; 0 if none
%
yrs
Future value after 10 years
67,357.77
PV(1+i)ⁿ + PMT × ((1+i)ⁿ − 1) ÷ i, i = 0.5%, n = 120
Lump sum grown
18,193.97
Payments grown
49,163.80
Total contributed
46,000.00
Interest earned
21,357.77
Balance by year
YearContributedInterestBalance
113,600.00717.4514,317.45
217,200.001,701.1818,901.18
320,800.002,967.6423,767.64
424,400.004,534.2428,934.24
528,000.006,419.5134,419.51
631,600.008,643.1040,243.10
735,200.0011,225.8746,425.87
838,800.0014,189.9952,989.99
942,400.0017,558.9659,958.96
1046,000.0021,357.7767,357.77
For reference only. Assumes one constant rate and ignores taxes, fees and inflation.

How to use

  1. Choose Future value to see what money today plus regular deposits grows into, or Present value to see what a future amount — or a stream of payments — is worth today.
  2. Enter the lump sum and the payment per period. Leave either one empty (or 0) if it doesn’t apply.
  3. Set the annual rate (a discount rate for present value), the number of years, how often payments and compounding happen, and whether payments come at the end or the start of each period.
  4. The result splits into the lump-sum part and the payment part; future value also shows a year-by-year balance.

Formulas

i = rate per period (annual rate ÷ periods per year), n = total periods (years × periods per year).

Item Formula
FV of a lump sum PV × (1 + i)ⁿ
FV of payments (ordinary annuity) PMT × ((1 + i)ⁿ − 1) ÷ i
PV of a lump sum FV ÷ (1 + i)ⁿ
PV of payments (ordinary annuity) PMT × (1 − (1 + i)⁻ⁿ) ÷ i
Annuity due (payments at the start) the payment formula × (1 + i)

Payments at the start of each period earn one extra period of interest, so both values are (1 + i) times larger. The math matches the FV and PV functions in Excel or Google Sheets, with every amount entered as a positive number.

Examples

Situation Result
10,000 now plus 300 at the end of each month, 6%, 10 years FV 67,357.77 (46,000 contributed, 21,357.77 interest)
10,000 received in 10 years, 5% discount rate, yearly PV 6,139.13
1,000 at the end of each year for 5 years, 5% PV 4,329.48
The same payments at the start of each year PV 4,545.95

Things to keep in mind

  • Results are for reference only. The calculator assumes one constant rate; real investment returns vary from year to year.
  • Taxes, fees and inflation are not included. To think in today’s money, use a discount rate that reflects inflation or pair this with the inflation calculator.
  • Years × periods per year must be a whole number — whole years for yearly, or pick quarterly or monthly for something like 2.5 years.
  • For a full retirement plan, try the retirement calculator; to convert a nominal rate into an effective yield, use the APY calculator.

FAQ

What discount rate should I use?

Typically the return you could reasonably earn on the money elsewhere — a savings rate for safe money, or your expected investment return.

Can I compare a lump-sum payout with monthly payments?

Yes. Enter the monthly amount as the payment in Present value mode and compare the result with the lump sum. At the same discount rate, the larger present value is the better deal.

Is anything I enter saved or sent anywhere?

No. All calculations run in your browser.

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