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il63 [147K]
3 years ago
14

Kim's Bridal Shoppe has 10,200 shares of common stock outstanding at a price of $36 per share. It also has 215 shares of preferr

ed stock outstanding at a price of $87 per share. There are 520 bonds outstanding that have a coupon rate of 5.5 percent paid semiannually. The bonds mature in 17 years, have a face value of $1,000, and sell at 93 percent of par (price equals to percent times face value). What is the capital structure weight of the common stock?
a.4223
b.3474
c.4053
d.5562
e.5056
Business
1 answer:
iVinArrow [24]3 years ago
6 0

Answer:

a. .4223

Explanation:

Kim's Bridal shoppe has common stock, bonds and preferred stock in its capital. To identify capital structure weight of common stock we calculate value of each capital.  

Common Stock : 10200 shares * $36  = $367,200

Preferred Stock : 215 shares * $87 = $18,705

Bonds Outstanding : 520 Bonds * $1,000 * 93% of par = $483,600

Total capital : $367,200 + $18,705 + $483600 = 869,505

Common stock share : $367,200 / $869,505 = 0.4223

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<h3>What is Cycle time?</h3>

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When putting together your personal budget, you find that your budget has a deficit. Which is the BEST way to balance your budge
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. A company produces two products, A and B, which have profits of $9 and $7, respectively. Each unit of product must be processe
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Answer:

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max\ P = 9x + 7y

Subject to:

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(b) Standard form:

max\ P = 9x + 7y

Subject to:

12x + 4y + s_1 = 60

4x + 8y +s_2= 40

x,y \ge 0

s_1,s_2 \ge 0

Explanation:

Given

\begin{array}{ccc}{} & {Hours/} & {Unit} & {Product} & {Line\ 1} & {Line\ 2} & {A} & {12} & {4} & {B} & {4} & {8} & {Total\ Hours} & {60} &{40}\ \end{array}

Solving (a): Formulate a linear programming model

From the question, we understand that:

A has a profit of $9 while B has $7

So, the linear model is:

max\ P = 9x + 7y

Subject to:

12x + 4y \le 60

4x + 8y \le 40

x,y \ge 0

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x \to line\ 1

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Solving (b): The model in standard form:

To do this, we introduce surplus and slack variable "s"

For \le inequalities, we add surplus (add s)

Otherwise, we remove slack (minus s)

So, the standard form is:

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max\ P = 9x + 7y

Subject to:

12x + 4y + s_1 = 60

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s_1,s_2 \ge 0

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