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Assessing return and risk Swift Manufacturing must choose between two asset purchases. The annual rate of return and the related probabilities given in the following table summarize the firm’s...

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Assessing return and risk Swift Manufacturing must choose between two asset purchases. The annual rate of return and the related probabilities given in the following table summarize the firm’s analysis to this point.

Project 257

Project 432

Rate of return

Probability

Rate of return

Probability

 

-10%

0.01

10%

0.05

 

10

0.04

15

0.10

 

20

0.05

20

0.10

 

30

0.10

25

0.15

 

40

0.15

30

0.20

 

45

0.30

35

0.15

 

50

0.15

40

0.10

 

60

0.10

45

0.10

 

70

0.05

50

0.05

 

80

0.04

 

 

 

100

0.01

 

 

 

a. For each project, compute:

(1) The range of possible rates of return.

(2) The expected return.

(3) The standard deviation of the returns.

(4) The coefficient of variation of the returns.

b. Construct a bar chart of each distribution of rates of return.

c. Which project would you consider less risky? Why?

Answered Same Day Dec 24, 2021

Solution

David answered on Dec 24 2021
132 Votes
Assessing return and risk
Solutions Guide:   Please reword the answers to essay type parts so as to guarantee that your answer is an original. Do not submit as is
Assessing return and risk. Swift Manufacturing must choose between two asset purchases. The annual rate of return and the related probabilities given in the following table summarize the firm’s analysis to this point. Project 257 Project 432 Rate of return Probability Rate of return Probability -10% 0.01 10% 0.05 10 0.04 15 0.10 20 0.05 20 0.10 30 0.10 25 0.15 40 0.15 30 0.20 45 0.30 35 0.15 50 0.15 40 0.10 60 0.10 45 0.10 70 0.05 50 0.05 80 0.04 100 0.01 A) For each project, compute: (1) The range of possible rate of return. (2) The expected return. (3) The standard deviation of the returns. (4) The coefficient of variation. b) Construct a bar chart of each distribution of rates of return. c) Which project would you consider less risky? Why?
1.
Range: 1.00 - (-.10) = 1.10
2.
Expected return:
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