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valkas [14]
3 years ago
5

Cellant Solar Energy, INC, is a company that produces solar panels for domestic use. It has 800 permanent employees working in d

ifferent departments. Suppose Cellant gets involved in a case of intentional employee discrimination, what will be the maximum punitive damage that will have to pay under the Civil Rights Act of 1991
Business
2 answers:
Varvara68 [4.7K]3 years ago
8 0

Answer:

$300,000

Explanation:

The Civil Rights Act of 1991, can allow the court to award employees who win aTitle VII discrimination case, damages for what ever suffering they have gone through and punitive damages. Depending on the size of the employer damages are charged accordingly these limits are for the combined total of pain and suffering and punitive damages. If the employer has 15 to 100 employees the court awards up to $50,000.

For employees up to 101 to 200 the court awards $100,000. For employees larger than 500, the court awards up to $300,000.

If Cellant Solar Energy gets involved in a case of intentional employee discrimation it will pay a maximum punitive damage of $300,000

aev [14]3 years ago
4 0

Answer:

$300,000

Explanation:

A company is implored to pay punitive damages if it only intentionally discriminated against employees or their federally protected rights.

The punitive charges paid under the Civil Rights Act of 1991 is $50,000 per violation, this covers an employee number of 14 - 100. While companies with over 500 employees are expected to pay $300,000 per violation.

Since Cellant Solar Energy, Inc. is involved in a case of intentional employee discrimination and it has 800 permanent employees working in different departments. The maximum punitive damage that they will have to pay under the Civil Rights Act of 1991 is $300,000.

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Answer:

the demand quantity and the supply quantity at a price of ​$15 is 8 units

Explanation:

Supply, P = 1/4 Q²

Demand, P = - 1/4 Q²+30

If P = 15

Quantity Demanded will be 15 = -0.25Q²+30;

if we move 30 across the equality sign.

Therefore -0.25Q²=-15; divide both sides by -0.25;

Q² = 60, Q = 7.746, approximately 8 units

Quantity Supplied will be 15 =  1/4 Q², dividing both sides by 1/4

Q² = 60, Q = 7.746, approximately 8.

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B.) moral I think. Hope this helps

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Companies using target costing ________. start with an ideal selling price and then target costs that will ensure that the price
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2 years ago
O.J. Juice Company sells bags of oranges and cartons of orange juice. O.J. grades oranges on a scale of 1 (poor) to 10 (excellen
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Answer:

max z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Constraints

x_{1} +  x_{2} \leq  100,000 (Grade 9 oranges)

y_{1} +  y_{2} \leq  120,000 (Grade 6 oranges)

2x_{1} - y_{1} \geq   0 (Avg oranges in bags)

x_{2}  - 2y_{2} \geq 0 (Avg oranges in juice)

x_{1}\geq  0, x_{2} \geq  0, y_{1}\geq 0, y_{2} \geq 0

Explanation:

Let the variables used be x and y

x representing oranges of grade 9

y representing oranges of grade 6

Now, let x_{1} be the oranges used in each bag in lbs, and x_{2} be oranges used in juice of grade 9 each.

Similarly let y_{1} will represent oranges of grade 6 in bags, and y_{2} will represent oranges in juice of grade 6

Now total oranges sold in bags

= x_{1} + y_{1}

And their revenue in $ = 0.5 revenue - 0.2 expense = 0.3

Total profit from bag shall be

0.3 (x_{1} + y_{1}) = 0.3 x_{1} + 0.3y_{1}

Similarly total oranges in juice shall be

= x_{2} + y_{2}

Profit shall be

$1.50 - $1.05 = $0.45

Total profit from juice shall be

$0.45 (x_{1} + y_{1}) = 0.45 x_{2} + 0.45 y_{2}

Profit shall maximise as

z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Further constraint 1 shall be

Total amount of  grade 9  oranges used shall be max 100,000 lb

x_{1} +  x_{2} \leq  100,000

Constraint 2

Total amount of  grade 6  oranges used shall be max 120,000 lb

y_{1} +  y_{2} \leq  120,000

Constraint 3

Average quality of oranges sold in bag shall be 7

\frac{9x_{1} + 6y_{1}  }{x_{1} + y_{1}  } \geq 7

Accordingly,

9x_{1} + 6y_{1} \geq   7x_{1} + 7y_{1}

Simplifying:

2x_{1} - y_{1} \geq   0

Constraint 4

Average quality of oranges sold as juice shall be 8

\frac{9x_{2} + 6y_{2}  }{x_{2} + y_{2}  } \geq  8

Accordingly,

9x_{2} + 6y_{2} \geq   8x_{2} + 8y_{2}

Simplifying:

x_{2}  - 2y_{2} \geq 0

Constraints shall be

x_{1}\geq  0\\x_{2} \geq  0\\y_{1}\geq  0\\y_{2} \geq 0

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