TWO MC QUESTIONS!! ON A TIME CRUNCH

Consider the problem of finding the maximum value of f(x, y) = 3x - 4y + 7 subject to the constraint 8x2 + day + 6y? = 1. Write down the Lagrange function F(x, y, A) for this problem, and then compute the partial derivatives F., Fy, Fx. You do not need to proceed any further in solving the problem. This question requires a complete written solution to be included in your single PDF file to upload to Gradescope at the end of the exam. Click on True when you have finished your answer and are ready to move on. C True False Question 13 (6 points) This question requires a full written solution. The following is a calculation one might perform in solving an optimization problem using the Method of Lagrange Multipliers. Given the set of 3 equations below in r. y. 2, A. reduce it to a set of 2 equations in z. y. 2. You may assume that r. J. 2 7 0. Your equations must be simplified as much as possible: . There should be no fractions or rational expressions, i.e., nothing should contain a denominator. . There should be no further cancellations possible. Ar We -0 8Ay - re - 0 9X2 - zy - 0