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3 years ago

10

What is the difference between legitimate and illegitimate compulsion for enrique dussel? Does he consider both to be violence?

Does he believe legitimate compulsion can be life affirming? Do you agree or disagree?

1 answer:

KATRIN_1 [288]3 years ago

4 0

Dussel does not consider legitimate compulsion to be malicious, on the other hand he considers illegitimate compulsion.

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3 years ago

The weekly profit of a company is modeled by the function w = –g2 + 120g – 28. The weekly profit, w, is dependent on the number

FromTheMoon [43]

Answer:

120 gizmos.

Explanation:

We have been given that the weekly profit of a company is modeled by the function $w =-g^2+120g-28$ . The weekly profit, w, is dependent on the number of gizmos, g, sold. The break-even point is when $w=0$ .

To find the number of gizmos the company must sell each week in order to break even, we will substitute $w=0$ in profit function as:

$0 =-g^2+120g-28$

$-g^2+120g-28=0$

Now, we will use quadratic formula to solve for g.

$g=\frac{-120\pm\sqrt{120^2-4(-1)(-28)}}{2(-1)}$

$g=\frac{-120\pm\sqrt{14400-112}}{-2}$

$g=\frac{-120\pm\sqrt{14288}}{-2}$

$g=\frac{-120\pm 119.53242237987}{-2}$

$g=\frac{-120-119.53242237987}{-2}\text{ or }g=\frac{-120+119.53242237987}{-2}$

$g=\frac{-239.53242237987}{-2}\text{ or }g=\frac{-0.46757762013}{-2}$

$g=119.76621118\text{ or }g=0.2337888$

$g\approx 120\text{ or }g\approx 0.23$

We will take the larger value for the number of gizmos.

Therefore, the company must sell 120 gizmos each week in order to break even.

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3 years ago