Let X be an open set in R n , F: X ⊆ Rn → Rn a vector field on X, and a ∈ X. If v is any unit vector in Rn, we define the directional derivative of F at a in the direction of v, denoted DvF(a), by provided that the limit exists. Exercises 31–34 involve directional derivatives of vector fields.
Let F = yz i + xz j + xy k.Find
(Hint: See Exercise 31.)
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