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xenn [34]
3 years ago
15

If a specific subsidy​ (negative tax) of s is given to only one competitive​ firm, how should that firm change its output level

to maximize its profit​, and how does its maximum profit​ change? Let the market price be​ p, the marginal cost of production​ (prior to the​ subsidy) for the firm be​ MC, and the subsidy be s. To maximize profit with the​ subsidy, the firm should A. decrease its production until pequalsMC. B. increase its production until pequalsMCminuss. C. increase its production until pequalss. D. increase its production until pequalsMCpluss. E. not change its level of production.
Business
1 answer:
elena-s [515]3 years ago
6 0

Answer:

The correct answer is option D.

Explanation:

The market price is P.

The marginal cost is given at MC.

The subsidy is equal to s.  

When the subsidy is provided to only a single firm, that firms marginal cost will decline. The firm can take advantage of decreased marginal cost by increasing the output level. The firm will produce the output where the price and marginal revenue is equal to marginal cost plus subsidy. At this point, the firm will be having maximum profit.

So, the firm will increase production until

P=MC+S

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suppose the absolute values of the intercept and slope of the demand function are approximated to be 10 and 3 respectively. if t
egoroff_w [7]

The equilibrium price is $0.5 while the equilibrium quantity is 8.5

From the Demand data that we have in this question,

Slope = 3

Intercept = 10

The demand equation

D = -3p + 10

D = 10 - 3p

The supply data

Slope = 5

Intercept  = 6

Supply equation

S = 6 + 5p

D = S

This is because at equilibrium, <u>supply = demand</u>

Therefore,

10-3P = 6+5P

collect like terms

10-6 = 3p+5p

4 = 8p

Divide through by 8

p =\frac{4}{8} \\\\= \frac{1}{2}

Equilibrium price = $0.5

The equilibrium quantity

D = 10 - 3*0.5

= 10-1.5

= 8.5

Therefore from the calculation, the equilibrium price is $0.5 and the equilibrium quantity is 8.5

Read more on brainly.com/question/16689858?referrer=searchResults

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