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Hint: For this question you may find it helpful to remember that a2-62(a+b). (a−b). = For subject to find a. F(x,y)=4x-y-24(x + y) x² + y² = 36, a global maximum stationary point and its value; Maximum point: (x, y)max = ab sin (a) Show/hide Maximum value: F(x,y)max = f əx 8

Hint: For this question you may find it helpful to remember that a2-62(a+b). (a−b). = For subject to find a. F(x,y)=4x-y-24(x + y) x² + y² = 36, a global maximum stationary point and its value; Maximum point: (x, y)max = ab sin (a) Show/hide Maximum value: F(x,y)max = f əx 8

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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b. a global minimum stationary point and its value; Minimum point: (x, y) min = ab sin (a) Minimum value: F(x,y)min ab Show/hide sin (a) 08 Ə əx f 8 ∞
Transcribed Image Text:b. a global minimum stationary point and its value; Minimum point: (x, y) min = ab sin (a) Minimum value: F(x,y)min ab Show/hide sin (a) 08 Ə əx f 8 ∞
Hint: For this question you may find it helpful to remember that (a - b). a²6²(a+b). For subject to find a. F(x, y) = 4x y-24(x + y) a global maximum stationary point and its value; Maximum point: (x, y)max = ab P x² + y² = 36, ab Maximum value: F(x, y)max = P sin (a) Show/hide sin (a) ə əx ə əx ∞ ∞
Transcribed Image Text:Hint: For this question you may find it helpful to remember that (a - b). a²6²(a+b). For subject to find a. F(x, y) = 4x y-24(x + y) a global maximum stationary point and its value; Maximum point: (x, y)max = ab P x² + y² = 36, ab Maximum value: F(x, y)max = P sin (a) Show/hide sin (a) ə əx ə əx ∞ ∞
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