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If monopolistic competitors must expect a process of entry and exit like perfectly competitive firms, they will be unable to earn higher-than-normal profits in the long run.
<h3>What is a monopolistic competition?</h3>
A monopolistic competition is an industry characterised by many sellers of differentiated goods and services. A monopolistic competition has characteristics of both a monopoly and a perfect competition. A monopolistic competition sets the price for its goods and services. A monopolistic competition makes economic profit in the long run. An example of monopolistic competition are restaurants
A perfect competition is an industry characterized by many buyers and sellers of identical goods and services. Market prices are set by the forces of demand and supply. In the long run, firms earn zero economic profit due to no barriers to the entry and exit of firms.
Here are the options:
A. they will be unable to earn higher-than-normal profits in the short run. O B. they will wish to cooperate to make decisions about what price to charge.
OC. they will wish to cooperate to make decisions about what quantity to produce.
O D. they will be unable to earn higher-than-normal profits in the long run.
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Answer:
The graph has been attached.
Explanation:
a. Please see attached graph with the shaded budget set labelled A
b. Please see attached. Curve C; D and E are the indifference curves. The most suitable one would be D since it is on the budget curve. E is not maximum utility and C is unattainable given his budget of $20.
c. U (X,Y) = X + 2Y
At C, Utility = 10 + 2(10) = $30. That is above his budget
At D, Utility = 10 + 2(5) = $20. This is within his budget. – most utility.
At E, Utility = 5 + 2(5) = $15. This is below his budget.
The Indifference curve that gives most utility is D, where cheese is 10 and cocoa is 5 units.
Answer:
The correct answer is "$ 30.34".
Explanation:
The value of the stock can be computed by the following formula:
⇒ ![\frac{Dividend \ in \ year \ 3}{(1 + Required \ return \ rate)2} + \frac{Dividend \ in \ year \ 4}{(1 + Required \ return \ rate)3} + \frac{Dividend \ in \ year \ 5}{(1 + Required \ return \ rate) 4 } + \frac{1}{(1 + Required \ return \ rate)4 }\times [\frac{( Dividend \ in \ year \ 5 (1 + Growth \ rate)} {( Required \ return \ rate - Growth \ rate)}]](https://tex.z-dn.net/?f=%5Cfrac%7BDividend%20%5C%20in%20%5C%20year%20%5C%203%7D%7B%281%20%2B%20Required%20%5C%20return%20%5C%20rate%292%7D%20%20%2B%20%5Cfrac%7BDividend%20%5C%20in%20%5C%20year%20%5C%204%7D%7B%281%20%2B%20Required%20%5C%20return%20%5C%20rate%293%7D%20%20%2B%20%5Cfrac%7BDividend%20%5C%20in%20%5C%20year%20%5C%205%7D%7B%281%20%2B%20Required%20%5C%20return%20%5C%20rate%29%204%20%7D%20%2B%20%5Cfrac%7B1%7D%7B%281%20%2B%20Required%20%5C%20return%20%5C%20rate%294%20%7D%5Ctimes%20%5B%5Cfrac%7B%28%20Dividend%20%5C%20in%20%5C%20year%20%5C%205%20%281%20%2B%20Growth%20%5C%20rate%29%7D%20%7B%28%20Required%20%5C%20return%20%5C%20rate%20-%20Growth%20%5C%20rate%29%7D%5D)
On putting the values, we get
⇒ ![\frac{1.50}{1.08^2} + \frac{1.60}{1.08^3} + \frac{1.75}{1.08^4 } + \frac{1}{1.08^4} \times [ \frac{( 1.75\times 1.03)}{(0.08 - 0.03)}]](https://tex.z-dn.net/?f=%5Cfrac%7B1.50%7D%7B1.08%5E2%7D%20%20%2B%20%5Cfrac%7B1.60%7D%7B1.08%5E3%7D%20%20%2B%20%5Cfrac%7B1.75%7D%7B1.08%5E4%20%7D%20%2B%20%5Cfrac%7B1%7D%7B1.08%5E4%7D%20%5Ctimes%20%5B%20%20%5Cfrac%7B%28%201.75%5Ctimes%201.03%29%7D%7B%280.08%20-%200.03%29%7D%5D)
⇒ 
⇒ 
($)
Answer:
I thing it is D????????????????????/
Explanation:
