Updated · Built and checked by the PlinzoTools team, formulas tested against published sources
Calculate today's equivalent value of a known future amount, at a given discount rate.
$6139.13
Money in the future is worth less than the same amount today, because money today can be invested and grow -- present value calculates exactly how much a future amount is really worth in today's terms, the inverse question of compound growth.
Enter the future amount, your discount rate (the rate of return you could otherwise earn), and the number of years until that amount is received.
Present Value = Future Value ÷ (1 + Rate)Years
In other words, $6,139.13 invested today at 5% would grow to exactly $10,000 in 10 years -- so receiving $10,000 in 10 years is only "worth" about $6,139 to you today.
Use this to evaluate a future payment, settlement, or inheritance in today's terms, or to compare a lump-sum offer now against a larger amount promised later.
The discount rate is the most influential input. Take a hypothetical $25,000 to be received in 15 years. At a 3% discount rate its present value is about $16,047. At 4% it drops to about $13,882, and at 7% to about $9,061. Same future payment, three very different valuations, because a higher rate means you assume your money could earn more elsewhere. When a result matters, run several rates and look at the range instead of trusting a single figure.
Suppose you are offered $12,000 now or $15,000 in 4 years. At a 5% discount rate, $15,000 in four years is worth about $12,340 today, slightly above the $12,000 offer. At 7%, it is worth about $11,443, so taking the money now looks better. The best choice therefore depends on the return you could realistically earn, plus non-financial factors like your need for cash and trust in the payer. The calculator supplies the math, not the decision.
For legal settlements, pension buyouts or other large decisions, ask a licensed financial adviser or attorney to review the specific terms, since real contracts often include conditions this simple formula cannot capture.
Take your present value and grow it forward at the same rate for the same number of years; you should arrive back at the future amount. This round-trip test confirms the inputs are consistent, and it is a helpful way to explain the result to someone else who is deciding between money now and money later.
A common choice is the rate of return you could realistically earn investing that money elsewhere -- a higher discount rate means future money is "worth less" today, since your alternative investment opportunity is better.
Yes exactly -- the Compound Interest Calculator grows a present amount forward to a future value; this calculator discounts a future amount backward to its present value.
With a positive discount rate, money today can be invested to grow, so a future dollar is worth less than a dollar now. A zero rate would make them equal.
Only for a single payment. Bonds and businesses involve multiple future cash flows, each of which would be discounted separately.
The present value equals the future value, since there is no time over which the money could have grown.
Reference: Social Security Administration