Question

In: Finance

Research Questions : 1) What causes conflicts in the ranking of projects via net present value...

Research Questions :

1) What causes conflicts in the ranking of projects via net present value and internal rate of return?

2) Does the assumption concerning the reinvestment of intermediate cash inflow tend to favor NPV or IRR? In practice, which technique is preferred and why?

Solutions

Expert Solution

ANSWER 1

For independent coventional projects there is no conflict between ranking the projects for NPV or IRR. But in case of mutually exclusive projects, there might be some conflict. Mutually exclusive projects are the projects are the set of projectsout of which only one project can be chosen for investment.

Two possible causes of conflict of raking may be

(a) different cash flow patterns

Project C and D have similar outlays but different patterns of future cash flows. Project C realises most of its cash flows in earlier years of investment

cash flows
year 0 1 2 3 4 NPV IRR(%)

project C

-200 80 80 80 80 53.59 21.86

Project D

-200 0 0 0 400 73.21 18.92

If both projects were not mutually exclusive we would have invested in both as both are profitable.

(b) different scale of project

Project C has much smaller outlay than project D, although they have similar future cash flow patterns.

cash flows
year 0 1 2 3 4 NPV IRR(%)

project C

-100 50 50 50 50 58.49 34.9

Project D

-400 170 170 170 170 138.88 25.21

If both projects were not mutually exclusive we would have invested in both as both are profitable.

ANSWER 2

The assumption concerning the reinvestment of intermediate cash inflow tend to favor IRR.

In practice NPV is favoured because when we discount a particular cash flow at a particular dicount rate, we assume that we can reinvest the cash flow at the same discount rate. The discount rate uses in NPV is oppotunity cost of funds . And in IRR calculation, the fact that we earned at a particular rate does not mean we can reinvest the cash flow at the same rate. So NPV calculation uses the most realistic discount rate.


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