Suppose (0, -2) and (3, -2) are critical points of a function f(x, y). If fra (x, y) = 2x - 3, fyy (x, y) = 2, and fry (x, y) = 0, classify each critical point as a local min, local max, or saddle %3D |3D point. Select inconclusive if more information is needed.

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A: extreme points  of the function fx, y=y4-2xy2+2x2-2x+1Rule: ∂ ∂ xxn=nxn-1,

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A: We have to find and classify the critical point of f(x,y).

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A: Maxima and minima in two variables

Q: Find critical points of a function with two variables:

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Q: ippose the function f (x, y) has the critical point (–1, 3). Suppose (-1,3) > 0 and fyy(-1,3) < 0.…

A: Detail solution written below

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A: Note : Since we only answer up to 3 sub-parts, we’ll answer the first 3. Please resubmit the…

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A: The given function is                                      f(z)=1z2-4z+13

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Q: Find the critical points of the function. Then use the Second Derivative Test to determine whether…

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