Answer:
hope this helps
Assume that you hold a well-diversified portfolio that has an expected return of 11.0% and a beta of 1.20. You are in the process of buying 1,000 shares of Alpha Corp at $10 a share and adding it to your portfolio. Alpha has an expected return of 21.5% and a beta of 1.70. The total value of your current portfolio is $90,000. What will the expected return and beta on the portfolio be after the purchase of the Alpha stock? Do not round your intermediate calculations.
Old portfolio return
11.0%
Old portfolio beta
1.20
New stock return
21.5%
New stock beta
1.70
% of portfolio in new stock = $ in New / ($ in old + $ in new) = $10,000/$100,000=
10%
New expected portfolio return = rp = 0.1 × 21.5% + 0.9 × 11% =
12.05%
New expected portfolio beta = bp = 0.1 × 1.70 + 0.9 × 1.20 =
1.25
Explanation:
Job b will go out of business sooner if their profit is the same as A
Answer:
D
Explanation:
Profit is Maximize when MR = MC
since MR=40 - 0.5Q
and MC= 4
Therefore:
40-0.5Q = 4
-0.5Q = 4 - 40
-0.5Q= -36
divide through by -0.5
Q = 72
since Q = 72
from Q = 160 - 4p
72 = 160 - 4P
-4p = 72 - 160
-4P = -88
divide through by -4
P = 22
Answer:
a) attached below.
b) for $x < $5000 will cause taking the drug to be part of the Nash equilibrium
c) will make the athletes feel better because the value their payoff will increase
Explanation:
<u>a) 2 * 2 payoff matrix describing the decision faced by the athletes </u>
attached below
when both players take the drug the payoff for each player = $5000 - x
when neither player takes the drug the payoff for each player = $5000
When only one player takes the drug his payoff = $10000 - x
<u>b) If we consider the value of $x to be involved in the Nash equilibrium then </u>
; $5000 - $x > 0 becomes the best response
hence for $x < $5000 will cause taking the drug to be part of the Nash equilibrium
c) Lowering the negative effect of the drug ( i.e. when the value of x is reduced )
will make the athletes feel better because the value their payoff will increase
Answer:
1.272 per share
Explanation:
The computation of earnings per share is shown below:-
Weighted Average number of Common shares outstanding = outstanding common shares ÷ Net income
= 900,000 ÷ $707,810
= 1.272 per share
Where,
Net Income = Preferred Dividends ÷ Weighted Average number of Common shares outstanding
= $655,000 ÷ (1 + 0.05) + ( 60,000 × 8 months ÷ 12 months) × 1.05 + (72,000 × 7 months ÷ 12 months)
= $623,810 + 40,000 × 1.05 + 42,000
= $623,810 + 42,000 + 42,000
= 707,810