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pychu [463]
3 years ago
7

A monopolist faces a demand curve given by: P = 105 – 3Q, where P is the price of the good and Q is the quantity demanded. The m

arginal cost of production is constant and is equal to $15. There are no fixed costs of production. How much output should the monopolist produce in order to maximize profit?
Business
1 answer:
geniusboy [140]3 years ago
6 0

Answer: 15

Explanation:

For profit to be maximized by a monopolist, the marginal revenue and marginal cost must be gotten.

P= 105-3Q

MC= 15

Since total revenue is price × quantity, TR= P×Q = (105-3Q)Q

= 105Q-3Q^2

MR= 105-6Q

Since we've gotten marginal revenue and marginal cost, we equate both together.

MR=MC

105-6Q = 15

6Q = 105-15

6Q=90

Divide both side by 6

6Q/6 = 90/6

Q= 15

The quantity that will maximise profit is 15

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lianna [129]

Answer:

$4.24287 million per year

Explanation:

Missing question:  The swap will call for the exchange of 1 million euros for a given number of dollars in each year.

For structured three separate forward contracts of the exchange of currencies, the forward price could be found as follows

Forward exchange rate * $1 million error = Dollar to be received

Year 1 = 1.50*(1.04/1.03) * 1 million euros

Year 1 =  1.514563106796117 * 1 million euros

Year 1 =    $1.5145 million

Year 2 = 1.50*(1.04/1.03)^2 * 1 million euros

Year 2 = 1.529267602978604 * 1 million euros

Year 2 = $1.5293 million

Year 3 = 1.50*(1.04/1.03)^3 * 1 million euros

Year 3 = $1.5441 million

The number of dollars each year is determined by computing the present value:

= 1.5145 / 1.04 + 1.5293 /(1.04)^2 +1.5441 / (1.04)^3

= 1.45625 + 1.41392 + 1.3727

= $4.24287 million per year

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3 years ago
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ipn [44]

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Explanation:

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3 years ago
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Kamila [148]

Answer:

False

Explanation:

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Strength

Weakness

Opportunities

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3 years ago
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Answer:

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Explanation:

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2 years ago
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