For the feasible set in the figure to the right, determine x and y so that the objective function 4x + 6y is maximized. x=0.y=0 ... (0,25) feasible (0.0) set (25.0)
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- If f'(x) = x5, what is f(x)? (Remember the constant of integration.) f(x) =Consider the following utility function: u = 400 (1 + 1)−1. xy a. Is this utility function homogenous? Briefly explain. b. Use implicit differentiation to find the MRCS. c. Write down an expression for the indifference curve if u = 20.Evaluate the integral. Check your answer by differentiating. (Remember the constant of integration.) (x4 − 9x2 + 2) dx
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- In order to find a local minimum or maximum of a function, how do we manipulate the fırst derivative? Make it equal to zero O Make it positive O Make it negative Make it equal to f(x)get the value of P, Q, R then arrange it from smallestwhen NPV is greater than zero the PI will be greater than zero, greater than one, less than one, or less than zero?