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Suppose a consumer has the utility function U(qx , dy ) = In(qx ) + 2qy. Let price of good I be Pr, the price

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Suppose a consumer has the utility function U(qx , dy ) = In(qx ) + 2qy. Let price of good I be Pr, the price of good y be Py, and income be Y. a) (4 marks) Find the Engel Curve of good z and good y. Make sure to label the axes and curves. b) (4 marks) Find the expenditure function. Show Shephard's Lemma gives that same demand curve for good I (i.e. you get the same demand CS Sciorgood re using the Lagrangian/substitution incthaiShort Cut Vethud and - aE(PI, Py, U)

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