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For each of the following draw an AD/AS diagram and a corresponding Phillip's curve assuming the following:
(1) Suppliers produce more goods and services when price increases
(2) Actual GDP is 10,000 (3) Full employment GDP is 25,000
(4) The natural rate of unemployment is 5% and Actual unemployment is 10%
(5) Discretionary policies are needed because wages are sticky
(6) Actual unemployment and output fluctuate around 5% and 25,000 respectively
For question 1 and 2, based on the Rational Expectations: Keynesian economists thought of the Phillips curve as a "trade-off." They thought policy makers had the ability to pick low unemployment and high inflation or high unemployment with low inflation, or combination in between and that the economy would stay in whatever position they chose. Explain why this view was mistaken based upon the following events.
Burling Water Cooperative currently contracts the removal of small amounts of hydrogen sulfide from its well water using manganese dioxide filtration prior to the addition of chlorine and fluoride. contract renewal for 5 years will cost $75,000 annua..
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This change undermines the marketplace for the replacement which is about twice the size of the marketplace for T3MP.
Does it seem logical that the amount of labor supplied (hours worked) will decrease if the wage rate gets high enough? Why or why not? Will this phenomenon differ as related to a summer job or permanent employment?
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1. If total costs are given by TC(Q) =17.52 + 0.13Q + .004Q^2 then what is the total fixed cost?
Prior to the 2010 ACA what requirements did the Internal Revenue Service impose on tax exempt hospitals as a condition of maintaining their tax exempt status
As the number of firms in an oligopoly increases,
Suppose that the long-run aggregate supply curve is positioned at a real GDP level of $18 trillion in baseyear dollars, and the long-run equilibrium price level (in index number form) is 115. What is the fullemployment level of nominal GDP?
Among those who are not rugby fans, 32% are soccer fans. Julie is a soccer fan, and her probability of being a rugby fan is:
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