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Jack and Jill live alone on an island. Their labour supply schedules are identical and given by L = (1 - t)w, where t is the income tax rate and w denotes the wage. Jill's wage is 6 and Jack's is 2. The tax paid by an individual is twL and each receives a transfer equal to half the total revenues. Jack and Jill have identical utility functions given by U =C - (1/2)L2, where C denotes consumption (the individual's income after tax and transfer). If the social welfare function is W = 3Ujack + UJill, what is the optimal tax rate?
[Hint: Write W as a function of the tax rate t.] Why is the optimal tax rate not 0? Why is it not 1?
The report which you should submit to me should include: A brief analysis of the control systems required for the health and safety of operatives and others who may be affect
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In the wake of the Asian financial crisis, policymakers, governments, and academics around the world are busy devising ways to reform the global financial architecture. The plethor
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Explain how the price system answers the five fundamental questions of economics, and talk about at least two of the short-comings of the capitalist price and market system.
Question 1: i) Describe the concept of circular flow of income. ii) Comment on the view that ‘GDP is the best measure to evaluate economic growth and standard of living'. iii)
With a background from the previous section we now study some of the critical characteristics of policy process. You have already studied earlier various technical theories relatin
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what is an effect of nationalization on a business?
reallocation of the resources from 1 efficient point to another efficient point that cause the production of x increase and production of y decrease hold the condition of contrect
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