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Firdavs [7]
3 years ago
8

At the present time, Water and Power Company (WPC) has 10-year noncallable bonds with a face value of $1,000 that are outstandin

g. These bonds have a current market price of $1,495.56 per bond, carry a coupon rate of 10%, and distribute annual coupon payments. The company incurs a federal-plus-state tax rate of 25%. If WPC wants to issue new debt, what would be a reasonable estimate for its after-tax cost of debt (rounded to two decimal places)? (Note: Round your YTM rate to two decimal place.)
a. 3.53%
b. 3.38%
c. 2.35%
d. 2.94%
Business
1 answer:
ArbitrLikvidat [17]3 years ago
4 0

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%

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Answer:

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7 0
3 years ago
UA Hamburger Hamlet (UAHH) places a daily order for its high-volume items (hamburger patties, buns, milk, and so on). UAHH count
Assoli18 [71]

Answer:

730 items

Explanation:

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The formula for a given order quantity in a fixed period of time can be expressed as :

q = \overline d(L+T)+ z \sigma_{L+T}-I

where;

q =  order quantity = ???

\overline d = daily demand average = 600

L = lead time in days = 1

T = time taken = 1

z = no of standard deviation = ???

\sigma_{L+T} = standard deviation of usage in lead time and time taken = ???

I = present inventory level = 800

\sigma_{L+T} = \sqrt 2 × standard deviation of daily demand

\sigma_{L+T} = \sqrt{2} *100

\sigma_{L+T} = 1.4142 * 100

\sigma_{L+T} = 141.42 items

From the Desired service probability 99% = 0.99; we can deduce the no of standard deviation by using the excel function (=NORMSINV (0.99))

z = 2.33

From q = \overline d(L+T)+ z \sigma_{L+T}-I

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6 0
3 years ago
If the Market Equilibrium Wage Rate is $105.00 and FC = $1500.00: A. The firm Shuts Down and hires no workers and loses $1500.00
BartSMP [9]

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3 years ago
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