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Phantasy [73]
3 years ago
13

An all-equity firm is considering the following projects:

Business
1 answer:
aniked [119]3 years ago
8 0

Answer:

Projects W and X have lower expected returns

Projects Y and Z have higher expected returns

Explanation:

Given

\begin{array}{ccc}{Project} & {Beta} & {IRR} & {W} & {.67} & {9.5\%} & {X} & {.74} & {10.6\%} & {Y} & {1.37} & {14.1\%}& {Z} & {1.48} & {17.1\%} \ \end{array}

T\ Bill\ Rate = 5.1\%

Expected\ Return = 12.1\%

Solving (a): Compare the expected return of each project to 12.1%

Expected Return of each project is calculated as:

Project = T\ Bill + (Beta * (Expected\ Return - T\ Bill))

Project = 5.1\% + (Beta * (12.1\% - 5.1\%))

Project = 5.1\% + (Beta * 7.0\%)

For Project W:

W= 5.1\% + (0.67* 7.0\%)

W= 5.1\% + 4.69\%

W= 9.79\%

Lower Expected return

For Project X:

X = 5.1\% + (0.74 * 7.0\%)

X = 5.1\% + 5.18\%

X = 10.28\%

Lower Expected return

For Project Y:

Y = 5.1\% + (1.37 * 7.0\%)

Y = 5.1\% + 9.59\%

Y = 14.69\%

Higher Expected return

For Project Z:

Z = 5.1\% + (1.48 * 7.0\%)

Z = 5.1\% + 10.36\%

Z = 15.46\%

Higher Expected return

There is no question in (b)

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A. is a measure of change in the prices of goods from one period to

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