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Consider the following case: Blue Llama Mining Company is evaluating a proposed capital budgeting project (project Sigma) that will require an initial investment of $750,000

Finance Mar 27, 2021

Consider the following case: Blue Llama Mining Company is evaluating a proposed capital budgeting project (project Sigma) that will require an initial investment of $750,000. Blue Llama Mining Company has been basing capital budgeting decisions on a project's NPV; however, its new CFO wants to start using the IRR method for capital budgeting decisions. The CFO says that the IRR is a better method because returns in percentage form are easier to understand and compare to required returns. Blue Llama Mining Company's WACC is 10%, and project Sigma has the same risk as the firm's average project. The project is expected to generate the following net cash flows:

Year                Cash Flow

Year 1             $325,000

Year 2             $450,000

Year 3             $400,000

Year 4             $475,000

Which of the following is the correct calculation of project Sigma's IRR?

A) 44.17%

B) 38.41%

C) 34.57%

D) 46.09%

If this is an independent project, the IRR method states that the firm should accept or reject the project?

If mutually exclusive projects are proposed that both have an IRR greater than the necessary WACC, the IRR method states that the firm should accept:

A) the project that requires the lowest initial investment, assuming that both projects have the same risk as the firm's average project.

B) the project with the greater future cash inflows, assuming that both projects have the same risk as the firm's average project.

C) the project with the greatest IRR, assuming that both projects have the same risk as the firm's average project.

Expert Solution

Correct option is B) 38.41%

If this is an independent project, the IRR method states that the company should accept the project because the IRR is greater than the Company's WACC (10%).

Correct option is C) The project with the greatest IRR, assuming that both projects have the same risk as the firm's average project

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