"A firm is considering two projects with the following cash
flows and internal rates of return. If the firm's MARR is 12%,
should it select project A, project B, or neither? It cannot select
both the projects.
Project A
Year 0: -7
Year 1: 0
Year 2: 9
Project B
Year 0: X
Year 1: 0
Year 2: 32
The IRR for Project A is 13.39% and that of Project B is
20.29%.
Enter the net present worth of the preferred project. You will need
to solve for X first. ENTER '0' if neither project is
preferred."
For project B,
IRR (R) = 20.29%
Value of X = 0/(1+20.29%) + 32/(1+20.29%)^2
Value of X = 22.115 (-ve)
Now,
At MARR = 12%
For project A:
NPW of the project A = 0 + 9/(1+12%)^2 – 7
NPW of the project A = .175
For project B:
NPW of the project B = 0 + 32/(1+12%)^2 – 22.115
NPW of the project B = 3.395
Since net present worth of the project B is 3.395 that is higher than that the net present worth of the project A.
So, net present worth of the selected project B = 3.395
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