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dangina [55]
3 years ago
15

The LM curve illustrates that when income increases:________.

Business
1 answer:
Bogdan [553]3 years ago
8 0

Answer:

d

Explanation:

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Jamal is using a security classification guide (SCG) to assist in marking information from a source document. Which best describ
Viktor [21]

If Jamal is using a security classification guide (SCG) to assist in marking information from a source document. What describes Jamal's work is: Derivative Classification.

<h3>What is Derivative Classification?</h3>

Derivative Classification can be defined as the process of classifying security information or data so as to enable easy marking of information from the source document or source information.

Based on the information given jamal is making use of Derivative Classification as this will enable him to know whether the information in the document has been classified.

Therefore what describes Jamal's work is: Derivative Classification.

Learn more about Derivative Classification here: brainly.com/question/14294203

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3 0
2 years ago
It becomes particularly urgent for a company to consider diversification when there are needs to avoid putting all of its "eggs"
Lisa [10]
The answer to this question is <span>diminishing market opportunities and stagnating sales in its principal business.
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Rockefeller consolidated what appeared to be a dying petroleum industry that was given new life by the internal-combustion engin
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7 0
3 years ago
. 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
A producer of fixed proportion goods X and Y (Q = Qx = Qy) has marginal costs and revenues of MC = 10 Q, MRX = 150 - 6 QX, MRy =
sammy [17]

Answer:

a. Qx =9, Qy=9

Explanation:

As per the given data

Q = QX = QY

MRX = 150 - 6QX = 150 - 6Q

MRY = 30 - 4QY = 30 - 4Q

MC = 10Q

Now calculate the Marginal revenue as follow

MR = MRX + MRY

MR = 150 - 6Q + 30 - 4Q

MR = 150 + 30 - 6Q - 4Q

MR = 180 - 10Q

The Equilibrium of the producer will be

MR = MC

180 - 10Q = 10Q

180 = 10Q + 10Q

180 = 20Q

Q = 180 / 20

Q = 9

As we know

Q = Qx = QY

Hence, the value of Qx  and QY is 9

7 0
3 years ago
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