4.10 A function f(X, Y) is homogeneous of degree if, when we multiply each argument by...
Question:
4.10 A function f(X, Y) is homogeneous of degree
if, when we multiply each argument by a constant , f(X, Y) = f(X, Y). Thus, if a function is homogeneous of degree zero, f(X, Y) = 0f(X, Y) = f(X, Y), because 0 = 1.
Show that the optimality conditions for the Cobb-
Douglas utility function in Solved Problem 3.6 are homogeneous of degree zero. Explain why that result is consistent with the intuition that if we double all prices and income the optimal bundle does not change. M
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
Related Book For
Question Posted: