ECON 2 Midterm: Economics 210A UCSB MidtermII2014
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ECON 2 Full Course Notes
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October, 1016: annie consumes two goods a and b. A write down an explicit utility function u (xa, xb) that has these properties. B describe the family of all utility functions with these properties. 2 (cid:17) 1(cid:19) where f is a strictly increasing function: hermoine consumes two goods a and b. A find hermoine"s marshallian demand functions for goods a and b. Her marshallian demand functions are and xa(p, m) = m pa + (papb)1/2 xb(p, m) = m pb + (papb)1/2 . Her indirect utility function is v(p, m) = pa + 2(papb)1/2 + pb m. B find hermoine"s hicksian demand functions for goods a and b, and also. B(p, u)(cid:17) u e(p, u) = (cid:16)paxah(p, u) + pbxh. C show that hermoine"s expenditure function is a constant elasticity of sub- stitution function of the prices. (this may take a bit of algebraic manipula- tion of the expression you found in part b. )