ECON301 Lecture Notes - Lecture 2: Utility Maximization Problem, Isoquant, Indifference Curve

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The general form of a leontief utility function is defined as: Y if x < y if y < x. This is interpreted as meaning that the utility is equal to the smaller of the two values. In the special case where x = y, the utility is equal to either one of the values (since they are the same). We know what a leontief indifference curve looks like, but let"s investigate why this is. As an example, let"s draw the unit indifference curve (the indifference curve that gives the consumer one unit of happiness) of the following leontief utility function: meaning, 3y if 2x < 3y if 3y < 2x so we need to find some combinations of goods x and y that result in u(x,y) = 1. U(x,y) = min{2x , 3y} min {1 , 1} = 1 min {1 , 3} = 1 min {2 , 1} = 1.

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