Expected EPS of firm C = sum of [probability * EPSc]
= 0.1 * (- $2.57) + 0.2 * $1.35 + 0.4 * $5.1 + 0.2 *$8.85 + 0.1 * $12.77
= $5.10
Therefore expected EPS of firm C is $5.10
Let’s calculate the coefficient of variation for each stock which is a simple measure of risk/reward ratio
Coefficient of variation = standard deviation/ expected EPS
Stock |
Expected EPS (EPS) |
Standard deviation (σ) |
Coefficient of variation (CV) |
A |
$5.10 |
$3.62 |
=3.62/5.10 = 0.7098 |
B |
$4.20 |
$2.98 |
= 2.98 /4.20 =0.7095 |
C |
$5.10 |
$4.11 |
= 4.11 /5.10 = 0.8059 |
Stock C is most risky because its coefficient of variation is highest among all.
3. Problem 13.03 Problem 13-3 Risk analysis are as follows: E(EPSA) $5.10, and a = $3.62;...
a. Given the following information, calculate the expected value for Firm C's EPS. Data for Firms A and B are as follows: E(EPSA) = $5.10, and aA = $3.62; E(EPSB) = $4.20, and oB = $2.98. Do not round intermediate calculations. Round your answer to the nearest cent. Probability 0.2 0.1 0.1 0.2 0.4 Firm A: EPSA ($1.65) $1.80 $5.10 $8.40 $11.85 Firm B: EPSB 7.05 (1.20) 1.35 4.20 9.60 Firm C: EPSC |(2.50) 1.35 5.10 8.85 12.70 E(EPSC): $...
Hello, please advise, thanks a. Given the following information, calculate the expected value for Firm C's EPS. Data for Firms A and B are as follows: E(EPSA) = $5.10, and 0A = $3.63; E(EPSB) = $4.20, and ob = $2.98. Do not round intermediate calculations. Round your answer to the nearest cent. Firm A: EPSA Firm B: EPSB Firm C: EPSC Probability 0.1 0.2 0.4 0.2 0.1 ($1.64) $1.80 $5.10 $8.40 $11.84 (1.20) 1.38 4.20 7.02 9.60 (2.53) 1.35 5.10...