Consider the following constrained maximization problem: maximize y = x1 + 5 ln x2 subject to k - x1 - x2 = 0, where k is a constant that can be assigned any specific value. a. Show that if k = 10, this problem can be solved as one involving only equality constraints. d. What is the solution for this problem when k = 20? What do you conclude by comparing this solution to the solution for part (a)?

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