For the $900,000 machine, the probabilities of different outcomes are as follows: (a) The single most likely
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For the $900,000 machine, the probabilities of different outcomes are as follows:
(a) The single most likely outcome (with 65.6% probability) is that the machine will operate for all 5 years (because there is only a 10% breakage probability each year). At this most likely outcome, the present value would be PV = ($300,000/0.12) . (1 − 1/1.125) ≈ $1,081,433. The NPV would be $181,433.
(b) The expected lifetime of the machine is about 4.1 years. If the machine lasted for 4 years, the present value would be $911,205.
(c) The true expected value is $906,737.
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