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Anna [14]
3 years ago
8

John R. Park was president of Acme Markets, Inc., a national food chain headquartered in Philadelphia with 36,000 employees and

16 warehouses. In 1970, the FDA found problems with rodent infestation at Acme’s Philadelphia warehouse facility. In 1971, the FDA found the same conditions in Acme’s Baltimore warehouse. In 1972, the FDA’s chief of compliance wrote to Park and asked that he direct his attention to the prolonged problems of warehouse infestation. The FDA inspected the Baltimore warehouse two months after Park was sent the letter and found the same problems. Acme and Park were both charged with violations of the Pure Food and Drug Act. DECISION BELOW: Park was convicted and fined $500. The Court of Appeals reversed. ISSUE ON APPEAL: Was Park liable for the warehouse problems when subordinates had been ordered to remedy the situation? DECISION: Yes. He was aware of the deficiencies in his subordinates’ system and still took no action.
1. What problems did the FDA find in the Acme warehouses, and over what period?
2. Was Mr. Park warned about the problem? What action did he take?
3. What standard of liability did the instruction given by the judge impose?
Business
1 answer:
vova2212 [387]3 years ago
3 0

Answer:

1. FDA found rodent infestation in the Acme warehouses, between 1970 and 1972.

2. Mr. Park was warned about the problem severally and by reason of his position in the company, he failed to prevent or promptly correct the violation.

3. The instruction given by the judge impose a standard criminal liability and a fine of $500.

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a. Attribution Share Alike

b. Attribution No Derivatives

c. Attribution Non-Commercial

d. Attribution Non-Commercial Share Alike

The correct answer is: d. Attribution Non-Commercial Share Alike.

Explanation:

Attribution - Non-Commercial - Share Alike (by-nc-sa): Commercial use of the original work or possible derivative works is not allowed, the distribution of which must be done with a license equal to the one that regulates the work original. This license is not a free license.

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Park Co is considering an investment that requires immediate payment of $28.245 and provides expected cash inflows of 59,300 ann
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Answer:

The net present value of this investment is $3,256.06.

Explanation:

Note: There two errors in the figures provided in this question. They are they therefore fixed before answering this question as follows:

Park Co is considering an investment that requires immediate payment of $28,245 and provides expected cash inflows of $9,300 annually for four years. Assume Park Co requires a 7% return on its investments.

What is the net present value of this investment?

The explanation of the answer is now provided as follows:

The present value (PV) of the annual expected cash inflows of $9,300 can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV of the annual expected cash inflows = Annual expected cash inflows * ((1 - (1 / (1 + rate of returns))^number of years) / rate of returns) = $9,300 * ((1 - (1 / (1 + 0.07))^4) / 0.07) = $31,501.06

Net present value = PV of the annual expected cash inflows – Required immediate payment for the investment = $31,501.06 - $28,245 = $3,256.06

Therefore, the net present value of this investment is $3,256.06.

6 0
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Which of the following is a potential benefit of inflation?
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The cob Douglas production function is given by Q(K,L)=AK^1.4*L^1.6
Alexeev081 [22]

Part a) The Cob Douglas production function is given as:

Q(K,L)=AK^{1.4} L^ {1.6 } .

To show that this function is homogeneous with degree 3, we introduce be a parameter, t.

Q(tK,tL)=A(tK)^{1.4} (tL)^ {1.6 } .

Using properties of exponents, we on tinder:

Q(tK,tL)=At^{1.4}K^{1.4} t^ {1.6 }L^ {1.6 } .

This implies that:

Q(tK,tL)=t^{1.4} \times t^ {1.6 }(AK^{1.4} L^ {1.6 } )

Q(tK,tL)=t^{1.4 + 1.6}(AK^{1.4} L^ {1.6 } )

Simplify the exponent of t to get;

Q(tK,tL)=t^{3}(AK^{1.4} L^ {1.6 } )

Hence the function is homogeneous with degree, 3

Part b) To verify Euler's Theorem, we must show that:

K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L}=3AK^{1.4}L^{1.6}

Verifying from the left:

K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =K(1.4AK^{0.4} L^{1.6}) + L(1.6AK^{1.4} L^{0.6})

K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =1.4(AK^{1.4} L^{1.6}) + 1.6(AK^{1.4} L^{1.6})

K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =(1.4 +  1.6)(AK^{1.4} L^{1.6})

K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =3(AK^{1.4} L^{1.6})

Q•E•D

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