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Find the gradient of the function and the maximum value of the directional derivative at the given point. h(x,y)=ycos(x-y) (0,pi/3)
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I want to see if I've done this right. So taking the partial derivative, I get \[\Delta h(x,y)=-ysin(x-y)i+\cos(x-y)+ysin(x-y)\]
and then evaluating at (0,pi/3) would get me:\[ (-\pi/3)(-\sqrt{3}/2)+(-\sqrt{3}/2)+(\pi/3)(-\sqrt{3}/2)\]
Gradient meaning U've got to fing dy/dx is it????????
Yeah, you have to take the partial derivative of each term: \[\Delta f(x,y)=f_{x}(x,y)i+f _{y}(x+y)j\]
gfradient is (fx (x,y),fy(x+y)) is a vector. If they asking you for maximum value, i would say they asking either for modul or just the value of partial derivatives at the point
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