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a) Joan's utility function can roughly be estimated as :
U = 60Q13/4 Q22/3
She chooses from two composite commodities Q1 and Q2 whose prices per unit are kshs 20 and Kshs 15 respectively. He has Kshs 6000 to spend on the two commodities. Determine the amount of each commodity that he should buy so as to maximize her utility.
b) Joan would like to minimise her expenditure subject to her enjoying 480 utils of utility. Determine the amount of Q1 and Q2 she should buy so as to achieve her objective.
In a perfectly competitive market the price of the product is?
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RATIONAL EXPECTATIONS AND ECONOMIC THEORY : Much of undergraduate macroeconomic theory is discussed on the assumption that, in the short run, the expectations of economic age
Mathematical Presentation of Utility maximisation: Consumer's objective is to maximise her utility by solving UMP. To solve UMP, we set the Lagrange function of the correspond
hello can anyone help me..
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so this question asks for the deadweight loss if an institution decided to provide this service free of charge. I was wondering if this will achieve the socially efficent level or
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