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3 years ago

Which term refers to conflicting roles within the same status?

Social Studies

2 answers:

Hitman42 [59]3 years ago

8 0

Answer:Role Strain

Explanation:

ehidna [41]3 years ago

5 0

Answer:

role conflict

Explanation:

Role conflicts are situations where work demands, and personal or professional or family needs come to uncompatible terms.

The role conflict is mostly happening since a individual has to act based on different roles within his status(es).

Think of a doctor that is asumed to treat patients because that is his profession, but often finds no time for treating problems at home. Further health issues with his own children may happen rendering him unable to respond to all the demands put on him.

Since he feels divided in his multiple roles we talk about this as uncomfortable situations leading to conflict.

A Role conflict is when incompatible demands are placed upon an individual mostly regarding his job or status (position)<em> while also when roles have different statuses we can then speak of a status strain. </em>

Usually people turns strained because of the many obligations or excesive demands put on them. Causing a energy and time and sources to be split among the different issues.

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Nookie1986 [14]

Answer:

x = 11.02 inch by y = 7.35 inch

Explanation:

Let the width of the print be = x

Then the width of the page is x + (1.5+1.5) = x + 3

Let the height of the print be = y

Then the height of the page is y + (1+1) = y + 2

Given the area of the print is 81 square inches

That means, xy = 81

Therefore, y = $\frac{81}{x}$

Therefore, the area of the page is

A = (x + 3)(y + 2)

= (x + 3)( $\frac{81}{x}$ + 2)

Now for least amount of paper to be used,

$\frac{dA}{dx}=(x+3)(\frac{81}{x}+2)$

$\frac{dA}{dx}= \left (\frac{81}{x}+2 \right )+\left ( x+3 \right )\left ( -\frac{81}{x^{2}} \right )=0$

$\frac{81+2x}{x}=\frac{(x+3)(81)}{x^{2}}$

$81x+2x^{2}=81x+81\times 3$

$2x^{2}=243$

x = 11.02 inch

Now y = $\frac{81}{x}$

= $\frac{81}{11.02}$

= 7.35 inch

Therefore the dimensions of thr page for the least amount of paper is x = 11.02 inch by y = 7.35 inch

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