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Present Value Calculator

Calculate what future money is worth today. Essential for investment decisions, retirement planning, and comparing financial options across time.

Currency
Calculation Type

Calculate PV of a single future lump sum

Future Value

The lump sum you expect to receive in the future

Time & Rate
1 years50 years

Years until you receive the money

Expected annual return rate / opportunity cost

Common Scenarios

Present Value

$25,841.90

What you should pay today
Future Value

$100,000.00

Total amount you'll receive
Total Discount

$74,158.10

74.2% of future value
Value Breakdown
PV of Lump Sum(100.0%)
$25,841.90
Total Discount(74.2%)
$74,158.10
Period-by-Period Discount Table
YearDiscount FactorFuture ValuePresent ValueCumulative PV
10.9346$0.00$0.00$0.00
20.8734$0.00$0.00$0.00
30.8163$0.00$0.00$0.00
40.7629$0.00$0.00$0.00
50.7130$0.00$0.00$0.00
60.6663$0.00$0.00$0.00
70.6227$0.00$0.00$0.00
80.5820$0.00$0.00$0.00
90.5439$0.00$0.00$0.00
100.5083$0.00$0.00$0.00
110.4751$0.00$0.00$0.00
120.4440$0.00$0.00$0.00
130.4150$0.00$0.00$0.00
140.3878$0.00$0.00$0.00
150.3624$0.00$0.00$0.00
160.3387$0.00$0.00$0.00
170.3166$0.00$0.00$0.00
180.2959$0.00$0.00$0.00
190.2765$0.00$0.00$0.00
200.2584$100,000.00$25,841.90$25,841.90
Technical Details
Discount Factor0.258419
Periodic Rate7.0000%
Total Periods20

Understanding Present Value

What is Present Value?

Present value answers the question: "What is future money worth today?" Due to the time value of money, a dollar today is worth more than a dollar tomorrow because you can invest that dollar and earn returns.

The discount rate represents your opportunity cost - the return you could earn if you had the money today instead of waiting.

Common Use Cases

  • Investment Valuation: "What should I pay for this investment today?"
  • Retirement Planning: "How much do I need now to fund future expenses?"
  • Business Decisions: "Take $100K now or $150K in 5 years?"
  • Bond Pricing: "Fair price for this stream of coupon payments?"

Formulas

Present Value of Lump Sum

PV = FV / (1 + r)^n

Where: FV = Future Value, r = rate per period, n = number of periods

Present Value of Annuity

PV = PMT x [(1 - (1 + r)^-n) / r]

Where: PMT = Payment, r = rate per period, n = number of payments

Example

Question: "What should I pay today for $100,000 I'll receive in 10 years, assuming I could earn 7% annually?"

Answer: PV = $100,000 / (1.07)^10 = $50,835

Paying more than $50,835 today means you'd be better off investing elsewhere at 7%.