Answer:
14.58%
Explanation:
WACC = weight of equity x cost of equity + weight of debt x cost of debt x (1 - tax rate) + weight of preferred equity x dividend yield
According to the capital asset price model: Expected rate of return = risk free + beta x (market rate of return - risk free rate of return)
r= 3% + 1.1 x 8 = 11.8
equity = 0.4 x 11.8% = 4.72
d = 0.4 x 5 x (1 -0.21) = 1.58
p = 0.2 x 6 = 1.2
11.8 + 1.58 + 1.2 =
Answer:
10.02%
Explanation:
The computation of the WACC is shown below. The formula of WACC is shown below:
= (Weightage of debt × cost of debt) + (Weightage of preferred stock) × (cost of preferred stock) + (Weightage of common stock) × (cost of common stock)
= 27% × 7.6% × (1 - 0.40) + 9% × 5.9% + 64% × 12.9%
= 2.052% × (1 - 0.40) + 0.531% + 8.256%
= 10.02%
Answer:
B) It would increase the opportunity cost of becoming a broadcaster.
Explanation:
Opportunity costs are defined as the cost of choosing one alternative activity or investment over another.
The basketball player has two options, he can continue to play for an NBA team with a much better salary, or he can decide to become a broadcaster. If the player decides to quit basketball, then he will lose more money due to pay raise. That amount of money that he will lose if he decides to become a broadcaster is the opportunity cost of becoming a broadcaster. Since the pay increase raised the player's salary, the opportunity cost of becoming a broadcaster also increases.
Answer: $61,697.90
Explanation:
GIVEN the following ;
Membership bond = $20,000
Monthly membership due= $250
Annual percentage rate(APR) = 6% = 0.06
monthly rate (r) = 0.06 ÷ 12 = 0.005
Payment per period(P) = $250
Using the formula for present value of ordinary annuity:
PRESENT VALUE (PV) =
P[(1 - ((1 + r)^(-n)) ÷ r]
$250 [ 1 - ((1 + 0.005)^-360))÷0.005]
$250 [( 1 - (1.005)^-360)÷ 0.005]
$250 × [0.83395807196 ÷ 0.005]
$250 × 166.791614392335
PV = $41,697.90
Membership bond + present value
$20,000 + $41,697.90
= $61,697.90
Answer:
7.7%
Explanation:
Given :
Risk free rate of return = 4%
Risk premium = 5%
Estimated beta = 0.7
Using the CAPM relation :
The expected return = Risk free rate + (Risk premium * Estimated Beta)
Expected Return = 4% + (5% * 0.74)
Expected Return = 4% + 3.7%
Expected Return = 7.7%
