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- Consider h(x, y, z) = cos (xy) + eyz + ln (xz). Determine the directional derivative of h at the point P(1, 0, −1) in the direction of A = ⟨2, 1, 1⟩Find a linear approximation in order to approximate the change in f(x, y, z) = e4x cos(5yz) when moving from the origin a distance of 0.3 units in a direction of <2, 3, 1>Let f(x, y, z) = ln(x2 + z) + y2exz − cos(2yz). Find fzyx.