Unformatted text preview: see if each critical point is a maximum, minimum, or a saddle point.: a. f(x) =  (1x) 2 b. f(x) = (1  x) 2 c. f(x) = (14x)x – 3x 2 d. f(x) = x 3 + 1 where f is defined over x in [0,1]; 4. This question is very, very, very important. We will be doing problems like this one all the time. Maximize the following functions subject to the given constraint. a. f(x,z) = xz subject to x + z ≤ 2 b. f(x,z) = x 1/2 z 1/2 subject to p x x + p z z ≤ Y...
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 Fall '08
 ZAMBRANO
 Microeconomics, Critical Point, Derivative, following functions, Professor Michael Noel

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