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ch Problem #10: Consider the following function. 3x g(x, y) +52 +12x1 (a) Find the critical point of g. If the critical point is (a,

ch Problem #10: Consider the following function. 3x g(x, y) +52 +12x1 (a) Find the critical point of g. If the critical point is (a, b) then enter 'a,b' (without the quotes) into the answer box. (b) Using your critical point in (a), find the value of D(a, b) from the Second Partials test that is used to classify the critical point. (e) Use the Second Partials test to classify the critical point from (a). Problem #10(a): Your answer cannut contain any decimal -1.64 pointa 1.64 Problem #10(b) Enter your answer symbolically, as in these examples If the critical point is (a, b) then enter ab into the answer box Enter your answer symbolically, as in these examples Value of D(a, b). (A) Relative Minimum XB) Saddle Point (C) Inconclusive (D) Relative Maximum Problem 10(c): Select Please correct the following errors: Submit Problem #10 for Grading Just Save Problem #10(a): Your answer cannot contain any decimal points Problem #10 Attemot 1 Attempt 2 Attempt #3 Attempt #4 Attempts Attemet 6 Attemot #7 Attemot #8 Attempt Your Answer 10(6) 10(a) 10(a) 10(a) 10(a) 10(a) 10(a) 10(a) 10(a) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(c) 10(c) 10(c) 10(c) 10(c) 10(c) 10(c) 10(c) 10(6) Your Mark: 10(e) 10(a) 10(0) 10(a) 10(a) 10(a) 10(0) 10(a) 10(a) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(b) 10(c) 10(c) 10(c) 10cc) 10(c) 10(c) 100 10C) 10(c X 2C

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