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Zigmanuir [339]
2 years ago
9

A subsidy that is used to internalize a positive externality will ideally cause the demand curve to shift __________ to the ____

_________ curve and output will ____________ to the socially optimal output.
Business
1 answer:
ddd [48]2 years ago
5 0

Answer:

a. rightward

b. MSB

c. increase

Explanation:

Externalities are defined as consumption, production and investment decisions made by individuals, households and companies and that affect third parties that do not participate directly in these transactions. Sometimes those indirect effects are minuscule. But when they are large, they can be troublesome; That is what economists call "externalities." Externalities are one of the main reasons that lead governments to intervene in the economy.

When there are externalities, indirect effects are produced that affect the consumption and production opportunities of third parties, but the price of the product does not reflect those externalities. Therefore, private returns and costs are different from those assumed by society as a whole .

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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>

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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

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<span>If your poll is to accurately reflect public views, your survey respondents must reflect the </span>population.

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