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(Solved): Determine the direction in which \( f(x, y)=x^{2}-5 x y+y^{2} \) has maximum rate of increase from ...




Determine the direction in which \( f(x, y)=x^{2}-5 x y+y^{2} \) has maximum rate of increase from \( P=(-4,3) \), and give t
Galculate the directional derivative of \( f(x, y)=\cot ^{-1}(x y) \) in the direction of \( \mathbf{v}=-4 \mathbf{i}+\mathbf
Determine the direction in which \( f(x, y)=x^{2}-5 x y+y^{2} \) has maximum rate of increase from \( P=(-4,3) \), and give the rate of change in that drection (Use symbolic notation and fractions where needed.) Rate of change \( = \) Galculate the directional derivative of \( f(x, y)=\cot ^{-1}(x y) \) in the direction of \( \mathbf{v}=-4 \mathbf{i}+\mathbf{j} \) at the point \( P=(0.5,0.5) \). Remember to nominiza the divecticn vicetor. \[ D_{4} f(0.5,0.5)= \]


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f(x,y)=x2?5xy+y2 Partially differentiate with respect to x. fx(x,y)=2x?5y Similarly par
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