Question

a. Fill in the following table from Appendix B(Round your answers to 3 decimal places.) Discount Rate Years 6% 16% 10 20

Assume you are risk-averse and have the following three choices Expected Standard Value Deviation A $2,478 $1,ese 2,05e 2,17e

Digital Technology wishes to determine Its coefficient of variation as a company over time. The firm projects the following d

When returns from a project can be assumed to be normally distributed, such as those shown in Figure 13-6 (represented by a s

d. What Is the probability that the outcome will be less than $431503? (Round your answer to 4 decimal places.) Probability e

0 0
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Answer #1
A B C D E F G H
2
3 a)
4 Assuming the discount rate r and period n, the present value factor can be calculated as follows:
5 Present value factor =1/(1+r)n
6
7 Discount Rate
8 Years 6% 16%
9 1 0.943 0.862 =1/((1+E$8)^$C9)
10 10 0.558 0.227 =1/((1+E$8)^$C10)
11 20 0.312 0.051 =1/((1+E$8)^$C11)
12
13 a)
14
15 Expected Value Standard Deviation
16 A $2,470 $1,050
17 B $2,170 $2,050
18 C $1,870 $1,210
19
20 Coefficient of variation is the ratio of the standard variation to the mean.
21
22 Expected Value Standard Deviation Coefficient of variation
23 A $2,470 $1,050 0.43 =E23/D23
24 B $2,170 $2,050 0.94 =E24/D24
25 C $1,870 $1,210 0.65 =E25/D25
26
27 Hence,
28 Coefficient of variation
29 A 0.43
30 B 0.94
31 C 0.65
32
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