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zhenek [66]
3 years ago
13

Under the product liability theory of strict liability as expressed in the Restatement (Second) of torts, what is an essential f

act that must be present if strict liability may be used in a lawsuit as the basis for recovery
Business
1 answer:
Citrus2011 [14]3 years ago
7 0

Answer:

A). The product  must be unreasonably dangerous.

Explanation:

The 'product liability theory of strict liability' law may consider the manufacturer or retailer liable for injuries caused by the use of their product even if that product has been designed safely for the consumers and it contains a warning label also that clearly states the harm it may cause. But the application of strict liability takes place only on the condition of 'the product being unreasonably dangerous' and the risk of harm(as thought by manufacturer) surpasses the advantages. Thus, <u>option A</u> is the correct answer.

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Financial literacy is the set of skills and knowledge needed to make informed decisions about __________. A. career matters B. m
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3 years ago
What is the expected value when a $1 lottery ticket is bought in which the purchaser wins exactly $10 million if the ticket cont
Nadusha1986 [10]

We expect to lose $0.37 per lottery ticket

<u>Explanation:</u>

six winning numbers from = { 1, 2, 3, ....., 50}

So, the probability of winning:

P(win) = \frac{ no of favorable outcomes}{no of possible outcomes}

P(win) = \frac{1}{^5^0C_6} \\\\P (win) = \frac{6! X (50 - 6)!}{50!} \\\\P(win) = \frac{6! X 44!}{50!} \\\\P(win) = \frac{1}{15,890,700}

The probability of losing would be:

P(loss) = 1 - P(win)

P(loss) = 1 - \frac{1}{15,890,700} \\\\P(loss) = \frac{15,890,699}{15,890,700}

According to the question,

When we win, then we gain $10 million and lose the cost of the lottery ticket.

So,

$10,000,000 - 1 = $9,999,999

When we lose, then we lose the cost of the lottery ticket = $1

The expected value is the sum of the product of each possibility x with its probability P(x):

E(x) = ∑ xP(x)

= 9,999,999 X \frac{1}{15,890,700}  + ( -1 ) X \frac{15,890,699}{15,890,700} \\\\=- \frac{5,890,700}{15,890,700} \\\\= - \frac{58,907}{158,907} \\\\= - 0.37

Thus, we expect to lose $0.37 per lottery ticket

7 0
3 years ago
Which type of promotion do many people consider more credible because it is less biased
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Publicity is more credible because it is less biased :)

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3 years ago
Read 2 more answers
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