NPV

NPV(rate, values)

Returns a number specifying the net present value of an investment based on a series of periodic cash flows (payments and receipts) and a discount rate.

Parameters

Return value

Number value.

Example

Suppose that someone offers to pay you $15000 after 1 year, $20000 after 2 years, $25000 after 3 years and $12000 after 4 years. If the discount rate (the Time value of money) is 6.5 percent, the value of this offer to you today is:

NPV(0.065, [15000, 20000, 25000, 12000])

The formula returns 61741.8. So this scheme is worth $61,741.8 to you today. This is less than the sum of the payments, which is $72000, since you have to wait for this money.

Note: The NPV and IRR functions are related since NPV (IRR (values), values) = 0, which means that the internal rate of the return of a sequence of cash flow is the discount rate for which that sequence of cash flow has a net present value of 0.