----j n(x, y) = x² + 3xy – 6y has a critical point at (2,- Use the second derivative test to describe what happens at that critical point. (a) h has a local maximum at (2, (b) h has a local minimum at (2, (c) h has a saddle point at (2, (d) The second derivative test is inconclusive for h at 2, –.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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----] n(x, y) = x² + 3xy – 6y has a critical point at 2,-
Use the second
derivative test to describe what happens at that critical point.
(a) h has a local maximum at (2,
(b) h has a local minimum at (2, –
(c) h has a saddle point at (2,
(d) The second derivative test is inconclusive for h at 2, –.
Transcribed Image Text:----] n(x, y) = x² + 3xy – 6y has a critical point at 2,- Use the second derivative test to describe what happens at that critical point. (a) h has a local maximum at (2, (b) h has a local minimum at (2, – (c) h has a saddle point at (2, (d) The second derivative test is inconclusive for h at 2, –.
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