Answer:
d. 2.94%
Explanation:
First, Calculate the Yield to maturity of the bond using the following formula
Use the following formula to calculate the YTM
P = [ C x ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Where
F = Face value = $1,000
P = Price = $1,495.56
C = Coupon payment = Face value x Coupon rate = $1,000 x 10% = $100
n = numbers of periods = Numbers of years to maturity = 10 years
r = YTM = ?
Placing values in the formula
$1,495.56 = [ $100 x ( 1 - ( 1 + r )^-10 ) / r ] + [ $1,000 / ( 1 + r )^10 ]
r = 3.916%
Now calculate the after-tax cost of debt
After-tax cost of debt = YTM x ( 1 - Tax rate )
After-tax cost of debt = 3.916% x ( 1 - 25% )
After-tax cost of debt = 2.937%
After-tax cost of debt = 2.94%
Answer: the correct answer is a. a competitive weapon for companies
Explanation:
Pricing has an important role as a competitive weapon to help a business exploit market opportunities. Pricing also has to be consistent with the other elements of the marketing mix, since it contributes to the perception of a product or service by customers.
You need conversion in this problem to solve it. Since you are already given of all the data, you just need to utilize the data to come up with the answer. You simply have to divide the equivalent units of a barrel with the U.S. barrels and further divide it with the equivalent gallons of U.S. barrel. You can get $2.24 ($94 / 31.5 / 1.33).<span> </span>
A business level strategy primarily details the goal-directed actions managers take in their quest for competitive advantage when competing in a single product market.
Answer:
The expected return=17.78 percent
Explanation:
Step 1: Determine risk free rate, beta and market risk premium
risk free rate=4.5%
beta=1.28
market risk premium/return on market=12%
Step 2: Express the formula for expected return
The expected return can be expressed as follows;
ER=RFR+(B×EMR)
where;
ER-expected return
RFR=risk free rate
B=beta
EMR=expected market return
replacing with the values in step 1;
ER=(4.5)+(1.28×12)
ER=4.5+13.28
ER=17.78
The expected return=17.78 percent
