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Samples
Problem
1 A perfectly competitive firm has total revenue and total cost curves
given by: TR = 100Q TC = 5,000 + 2Q + 0.2 Q2 a.
Find the profit-maximizing
output for this firm. b. What profit does the firm make? Answer: The profit function is given by We differentiate to
get: The maximum profit
is The profit function
is shown below: Problem 2: Assume that the demand
curve for bicycles in . a)
What
is the choke price? What is the slope of the demand curve? What is the slope of
the supply curve? Answer: In order to find the
choke price we solve: The slope of the demand curve is b)
Graph the supply and demand curves
for the market of bicycles in NYC during the Fall. Answer: We have the following graph: c)
What
is the equilibrium price and quantity in the market for bicycles in Answer: By intersecting the demand and supply curve
we get: The equilibrium quantity is computed as d)
Fall
has started in NYC. Unexpectedly, the weather turns out to be quite warm. Happy
New Yorkers decide to spend more time biking around. As result, the
original demand curve for bicycles in the
Fall increases by 4 bicycles at every price. What is the new demand curve? Show
it in the graph in (a). Answer: The new demand is In the new graph we have e) What is the new equilibrium price and quantity? Answer: Now we solve: The new equilibrium quantity is f)
Why
doesn't the new equilibrium quantity you found in (e) also increase by 4 bicycles?
Briefly explain in words. Answer: The new
equilibrium will not be obtained in general by adding the amounts of units that
demand was shifted, because it also depends on the interaction with the supply
curve.
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;
and the supply curve for bicycles in NYC during the Fall is given by the
following curve,
,
and the slope of the supply curve is
.


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Topics
We can help with the following topics:- Economics Models
- Demand and Supply curves. Equilibrium
- Taxes
- Elasticity
- Utility Function
- Constrained Consumer choice
- Labor Supply
- Short and long run Production
- Marginal Product
- Isoquants
- Returns to Scale
- Short and long run costs
- Profit Maximization
- Welfare
- Monopoly. Market power
- Oligopoly. Stackelberg model
- Price Discrimination
- Game Theory. Nash equilibrium
- Managerial Economics
