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A mining company is deciding whether to open a strip mine, which costs $2 million. Cash inflows of $13.5 million would occur

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a). For cash flows of CF0 = -2; CF1 = 13.5; CF2 = -11, the NPV becomes zero at somewhere between 475% and 500% discount rate. For a discount rate of 0%, the NPV is -2 + 13.5 -11 = 0.5 million. So, the correct NPV profile is profile (B).

b). NPV (@10%) = -2 + 13.5/(1+10%) -11/(1+10%)^2 = 1.18 million

NPV is positive so project can be accepted at a WACC of 10%.

NPV (@20%) = -2 + 13.5/(1+20%) -11/(1+20%)^2 = 1.61 million

NPV is again positive so project can be accepted at a WACC of 20%.

c). Other projects where clean-ups are required at the end of the project would be having multiple IRRs due to cash outflow at the end such as decommissioning of nuclear power plants, oil drilling projects, etc.

d). MIRR (for WACC of 10%) = 15.71% (calculated using MIRR function in excel)

e). MIRR (for WACC of 20%) = 29.64% (calculated using MIRR function in excel)

MIRR leads to the same accept/reject decision as the NPV since both MIRRs are higher than the respective WACCs.

No, the MIRR method will not always lead to the same decision as the NPV. If mutually exclusive projects which cross over are considered, MIRR method recommendation will differ from the NPV method recommendation.

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