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Question: The demand and supply schedules for gum are:
a. Suppose that the price of gum is 70¢ a pack. Describe the situation in the gum market and explain how the price adjusts.
b. Suppose that the price of gum is 30¢ a pack. Describe the situation in the gum market and explain how the price adjusts.
What is the new equilibrium nominal interest rate and what are the new money balances held - Illustrate both changes graphically.
Discuss the following.With perfect capital mobility and floating exchange rates, fiscal policy is more ef-fective if the country is more open because of the effect of imported goods on the LM curve.
Antitrust Inquiry Launched into Intel Intel, the world's largest chipmaker, holds 80 percent of the microprocessor market. Advanced Micro Devices complains.
If you had one strategy during Round 4 and it did not work, what would you change for Round 5 to make TQM more successful?
you are considering auctioning a leonardo da vinci original sketch. you entice four bidders to come to your auction.
What is the criterion for Pareto efficient production? What does that correspond to in the figure and What is the "production contract curve"? Draw an approximate production contract curve in the graph.
What are the ways can the fed raise the interest rate on the economy such as the mortgage rates and other lending rates?
What would you do to encourage others to develop their EI? What would you do to create a positive emotional climate in your department?
Suppose that instead of maximizing profit, the firm wants to maximize total revenue. Using algebra determine the optimal output, price, profit and revenue for the firm.
How many TV sets will be produced, consumed, and imported? Calculate the dollar value of Australian consumer surplus and producer surplus.
A firm produces Q with the production function Q = 10K2 + 10L0.5, and K is fixed at 4 units. If the price of K is $5 and the price of L is $1, find the total cost of producing Q units of output? What is the marginal cost of production for the firm..
Consider the production function Q=100L^.5K^.4. Suppose L=1 and K=1 so that Q=100. Explain the nature of returns to scale for this production function.
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