Exercise 3 Extreme Points (4 Points) Consider the function fa(x, y) = 4.x2 + axy + x + y² with a € R. a) Determine all a
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Exercise 3 Extreme Points (4 Points) Consider the function fa(x, y) = 4.x2 + axy + x + y² with a € R. a) Determine all a
Exercise 3 Extreme Points (4 Points) Consider the function fa(x, y) = 4.x2 + axy + x + y² with a € R. a) Determine all a € R for which fa is convex. b) Compute all stationary points of fa. c) Which stationary points are local extreme points? Are some of them even global extreme points?
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