del h = -2/sqrt(x) (i) + 2y/(y2+z2+1) (j) + 2z/(y2+z2+1) (k)
evaluate at (1,0,-1):
del h (1,0,-1) = -2 i -1 k
express <-1,2,2> as a unit vector: v/|v| = <1/3,-2/3,2/3>
Take the dot product of del h and the direction vectior:: -2/3-2/3 = -4/3
General Chain Rule: dh/dt = del h • d/dt <x,y,z> all in terms of t and plug in t = 0