You Are on the Staff of Camden Inc

question 29

Multiple Choice

You are on the staff of Camden Inc.The CFO believes project acceptance should be based on the NPV,but Steve Camden,the president,insists that no project should be accepted unless its IRR exceeds the project's risk-adjusted WACC.Now you must make a recommendation on a project that has a cost of $15,000 and two cash flows: $110,000 at the end of Year 1 and -$100,000 at the end of Year 2.The president and the CFO both agree that the appropriate WACC for this project is 10%.At 10%,the NPV is $2,355.37,but you find two IRRs,one at 6.33% and one at 527.01%,and a MIRR of 11.32%.Which of the following statements best describes your optimal recommendation,i.e. ,the analysis and recommendation that is best for the company and least likely to get you in trouble with either the CFO or the president?

• A) You should recommend that the project be rejected because its NPV is negative and its IRR is less than the WACC.
• B) You should recommend that the project be rejected because,although its NPV is positive,it has an IRR that is less than the WACC.
• C) You should recommend that the project be accepted because (1)its NPV is positive and (2)although it has two IRRs,in this case it would be better to focus on the MIRR,which exceeds the WACC.You should explain this to the president and tell him that that the firm's value will increase if the project is accepted.
• D) You should recommend that the project be rejected because (1)its NPV is positive and (2)it has two IRRs,one of which is less than the WACC,which indicates that the firm's value will decline if the project is accepted.
• E) You should recommend that the project be rejected because,although its NPV is positive,its MIRR is less than the WACC,and that indicates that the firm's value will decline if it is accepted.

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Definitions:

Standard Deviation

A statistic that measures the dispersion or variability of a dataset relative to its mean.

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Standard Deviation

A measure of the amount of variation or dispersion in a set of values, indicating how spread out the values are from the mean.

Poisson Random Variable

Represents the number of events occurring within a fixed interval of time or space, assuming these events happen at a constant rate and independently of the time since the last event.