Net present value: Difference between revisions

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The '''net present value''' (NPV) of a  project is the sum of its discounted annual cash flows including those involved in its initial investment. Its '''net present expected value''' (NPEV) is the sum of the net present values of the alternative outcomes of the project after weighting each by its probability of occurrence. The formulae used to calculate NPV and NPEV are set out on the tutorials subpage.


The present value of an investment is the sum of its [[discounting|discounted]] annual cash flows. . It can be expressed as a criterion for an investment project by requiring that the '''net present value'''  of its future cash flows, allowing for outflows during of its launch phase, should be positive. The corresponding  [[/Tutorials#net present expected value|net present expected value]]  is the sum of the net present values of  alternative outcomes after weighting each by its probability of occurrence.


Calculations of NPV or NPEV are used for investment decisions by individuals and by companies and for [[cost-benefit analysis]] of proposals involving public goods. The [[discount rate]]s appropriate to those applications are discussed in the article on that subject. The subject of risk-limitation  in investment decisions is discussed in the article on [[financial economics]]
Calculations of net present value  are used for investment decisions by individuals and by companies and for [[cost-benefit analysis]] of proposals involving [[public goods]]. The [[discount rate]]s appropriate to those applications are discussed in the article on that subject.

Revision as of 18:23, 2 October 2013

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A mathematical form of this article is available on the tutorials subpage.


The present value of an investment is the sum of its discounted annual cash flows. . It can be expressed as a criterion for an investment project by requiring that the net present value of its future cash flows, allowing for outflows during of its launch phase, should be positive. The corresponding net present expected value is the sum of the net present values of alternative outcomes after weighting each by its probability of occurrence.

Calculations of net present value are used for investment decisions by individuals and by companies and for cost-benefit analysis of proposals involving public goods. The discount rates appropriate to those applications are discussed in the article on that subject.