Present Value Calculator

Calculate the present value (PV) of a future sum of money or a series of future cash flows, discounted at a specific rate. Understand what future money is worth today.

Future Value (FV)

The amount of money you expect to receive in the future (e.g., $10000).

Annual Interest Rate (%)

The discount rate or annual rate of return (e.g., 5 for 5%).

Number of Periods (Years)

The number of years until the future value is received.

How it works

Calculate the present value (PV) of a future sum of money or a series of future cash flows, discounted at a specific rate. Understand what future money is worth today.

The Formula

PV = FV / (1 + r)^n

Where:
PV = Present Value
FV = Future Value
r = Discount Rate (per period)
n = Number of Periods

Worked Example

Example: Investment Worth Today
Imagine you are promised £10,000 in 5 years. If the annual discount rate is 5%, what is that £10,000 worth to you today? Using the calculator: Future Value (FV): 10000 Annual Interest Rate (%): 5 Number of Periods (Years): 5 Result: Present Value (PV) = £7,835.26

Tips, Assumptions & Limitations

The higher the discount rate, the lower the present value.
The longer the time period, the lower the present value.
Present value helps compare investment opportunities with different payout times.

FAQ

Present Value (PV) is the current worth of a future sum of money or stream of cash flows given a specified rate of return. It's a core concept in finance, helping to evaluate investments and financial decisions by accounting for the time value of money.

PV is crucial for financial planning, investment analysis, and business valuation. It allows you to compare the value of money received at different points in time, helping you make informed decisions about whether an investment is worthwhile or how much to save for a future goal.

Present Value (PV) calculates what a future sum of money is worth today, discounting it back to the present. Future Value (FV) calculates what a sum of money invested today will be worth at a future date, compounding it forward. They are inverse concepts, both essential for understanding the time value of money.