Present Value Calculator

Calculate the present value of future cash flows with discounting

Cash Flow Details

Present Value Results

Enter cash flow details to calculate present value

Understanding Present Value

What is Present Value?

Present Value (PV) is the current worth of a future sum of money, given a specified rate of return or discount rate. It's based on the principle that money available today is worth more than the same amount in the future due to its potential earning capacity.

Formula:

PV = FV / (1 + r/m)^(m×n)

Where: FV = Future Value, r = Discount Rate, m = Compounding Frequency, n = Number of Years

Time Value of Money

The time value of money is the concept that money available now is worth more than the same amount in the future. This is because money can earn interest or investment returns over time, making it more valuable when received earlier.

  • Inflation reduces purchasing power over time
  • Opportunity cost of delayed receipt
  • Investment potential of current funds
  • Risk and uncertainty of future payments

Common Applications

Investment Analysis

Evaluate investment opportunities by comparing present values of expected returns

Loan Valuation

Calculate the present value of future loan payments to determine loan terms

Business Valuation

Discount future cash flows to determine company or project value

Retirement Planning

Calculate how much to save now to reach future retirement goals

Insurance Claims

Determine present value of structured settlements or annuities

Legal Settlements

Calculate lump-sum equivalent of future payment streams

Discount Rate Examples

ScenarioTypical RateRisk LevelUse Case
Government Bonds2-4%Very LowRisk-free rate benchmark
Corporate Bonds4-8%Low to MediumCompany debt valuation
Stock Market8-12%MediumEquity valuation
Venture Capital15-25%HighStartup investments
Personal Loans5-15%VariesConsumer credit risk
Inflation Rate2-3%BenchmarkMinimum return requirement

Financial Decision Making

When PV is High

Indicates good investment opportunity

  • • Low discount rates
  • • Short time periods
  • • Certain cash flows
  • • Low risk investments

When PV is Low

Requires careful consideration

  • • High discount rates
  • • Long time periods
  • • Uncertain cash flows
  • • High risk investments