Calculate the present value of a future sum of money based on a discount rate and time period.
A present value calculator answers the reverse of a future value question: "If I'm going to receive (or need) a certain amount of money in the future, what is that worth in today's dollars?" It applies a discount rate to "shrink" a future amount back to its present-day equivalent, based on the idea that money available today is worth more than the same amount received later.
Present value discounts a future amount back to today using the same compounding logic as future value, but in reverse.
Formula: PV = FV / (1 + r)n, where FV is the future value, r is the annual discount rate, and n is the number of years.
Example: $10,000 to be received in 5 years, discounted at a 6% annual rate (example rate — enter your expected rate), has a present value of roughly $7,473 — meaning $7,473 today, growing at 6% annually, would become $10,000 in 5 years. (Note: all figures in this example are for illustration purposes only and do not represent actual rates or market conditions.)
Present value calculations are used to compare amounts of money received at different times on a fair basis — for example, comparing a lump-sum payout today to a series of future payments, or evaluating whether a future windfall (like an inheritance or settlement) is worth more or less than an equivalent amount available now. The discount rate you choose has a big impact: a higher discount rate makes future amounts "worth less" today, reflecting either a higher available rate of return elsewhere or greater uncertainty about receiving the future amount (example rate used in this calculator — the appropriate rate depends on your specific situation).
A discount rate is the rate used to convert a future amount of money into its present-day equivalent. It often reflects the rate of return you could earn on an alternative investment, or accounts for the risk and uncertainty of receiving money in the future.
Because money available today can be invested and grow over time. A smaller amount today, growing at the discount rate, would equal the larger future amount — so the future amount is "worth less" in today's terms.
No — the default rate is an example only. The appropriate discount rate depends on what alternative returns are available to you and the certainty of receiving the future amount, and varies significantly by situation.
Calculate the present value of each future payment using your chosen discount rate, then compare the total present value of all future payments to a lump sum offered today — the option with the higher present value is generally more favorable financially.
Yes significantly — the further in the future an amount is, the more it gets discounted, so present value decreases as the number of years increases, all else being equal.
No. The discount rate you enter is the only adjustment applied. Some people choose a discount rate that already reflects expected inflation, while others may want to consider inflation separately depending on their purpose.
Disclaimer: The information, rates, and figures provided on this page are for educational and illustrative purposes only. All rates and examples shown are sample values and do not reflect current or actual market rates or the appropriate discount rate for your situation. Financial rules and regulations change frequently. Always consult a qualified financial advisor before making any financial decisions.