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If a consumer's preference can be represented by fimction: the following utility (l) Find the consumer's Walrasian demand functions x(p, w), and indirect utility functions V (p, w), given the wealth w and prices Pi for consumption goods Xi, i = 1,2. (2) Show that x(p, w) and V (p, w) are both homogeneous of degree 0, V (p, w) is increasing in w and decreasing in Pi, i = 1, 2.