Answer:
$6,000,000
Explanation:
Change in risk = 0 in 1,000 to 1 in 1,000 = 0 to 0.001 = +0.001
Change in wage = $30,000 to $36,000 = +$6,000
Therefore:
wage/risk = 6,000/0.001
= $6 million or $6,000,0000
The value of a human life for workers with these characteristics should a cost-benefit analyst use is $6,000,000 because workers are willing to receive an extra $6,000 for a 1 in 1,000 increase in risk of death, implying a value of life of $6 million)Value of human life for workers with these characteristics = $6 million .
In order words the workers require $6,000 to accept a death risk of .001. The value of life implied by this is $6,000/.001 = $6,000,000.
Answer:
C. Debt Service Fund.
Explanation:
Dept service funds can be described as monies or reserves which are been used to pay for capitals, interest and certain dept that have accrued by the company and it can cover for any other form of dept owed by the company.
It's existence is put in place to reduce the risk of a debt security for future investors. This can be paid out monthly mid-monthly, quarterly or possibly yearly.
This why the tax on general obligation bonds that has been put upon Downtown city to finance the hall has it receipts in place at the dept service fund office.
Answer:
C) False consensus
Explanation:
False consensus refers to the trust what one feel regarding other and think as similar for other person as he thinks. Also in this the opinions of the other persons would not be considered
Since in the question it is mentioned that the majority of the other store managers would feel the same way so here the false consensus would be applied
hence, the correct option is c.
Answer:
Alternatives Airport at X Airport at Y
Buy land at X 6 -14
Buy land at Y -21 12
Buy land at X and Y -15 -2
Do nothing 0 0
probability 0.55 0.45
Payoff if you buy land at X = (0.55 x 6) + (0.45 x -) = -3
Payoff if you buy land at Y = (0.55 x -21) + (0.45 x 12) = -6.15
Payoff if you buy land at X and Y = (0.55 x -15) + (0.45 x -2) = -9.15
Payoff for doing nothing = 0
The best option is simply doing nothing. The risks are too high, the potential losses are very large and the benefits are really low.
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