5.6 Suppose that an individuals utility for X and Y is represented by the CES function (for...

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5.6 Suppose that an individual’s utility for X and Y is represented by the CES function (for

1):

utility  U (X, Y )   .

a. Use the Lagrangian multiplier method to calculate the uncompensated demand functions for X and Y for this function.

b. Show that the demand functions calculated in part

(a) are homogeneous of degree zero in PX, PY, and I.

c. How do changes in I or in PY shift the demand curve for good X?

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