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Monica [59]
3 years ago
15

A company’s investment bankers say that a proposed new issue of 7.5 percent cumulative preferred stock with a par value of $10 a

share can be sold to the public for $27 a share. The transaction costs will be $1 a share. What is the company’s cost of preferred stock financing?
Business
1 answer:
Nookie1986 [14]3 years ago
8 0

Answer:

The Answer is as follows;

Explanation:

Dividend on preferred stocks=$10*7.5%=$.075

Transaction Costs=$1

Total financing Cost=$1.75

Which is 17.5% (1.75/10)

The market price is not relevant for company's cost of financing. Therefore we have taken dividend payable on face value and transaction costs of issue for purpose of determination of financing cost.

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Answer:

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Explanation:

Yes absolutely the above information is true, and from the following statement that can be fittingly inferred is given in OPTION(B).

<em>Because matrix structure is something in that organizational structure of the company has a single record that is given to multiple administrator.</em>

So, therefore as we can see in the scenario that Nimbus Inc. is also has a matrix structure.

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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
prohojiy [21]

Answer:

(a) Linear model

max\ P = 9x + 7y

Subject to:

12x + 4y \le 60

4x + 8y \le 40

x,y \ge 0

(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

Where:

x \to line\ 1

y \to line\ 2

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:

So, the linear model is:

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

4 0
2 years ago
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