Find $\operatorname { div } ( \operatorname { curl } \mathbf { F } ) = \nabla \cdot ( \nabla \times \mathbf { F } ) \text { for the vector field given by }$ $\mathbf { F } ( x , y , z ) = x ^ { 8 } z \mathbf { i } - 2 x z \mathbf { j } + y z \mathbf { k }$
A) 65
B) 129
C) 8
D) 0
E) 3

Question

Quizplus · Accepted Answer

The Answer is C

Find div⁡(curl⁡F)=∇⋅(∇×F) for the vector field given by \operatorname { div } ( \operatorname { curl } \mathbf { F } ) = \nabla \cdot ( \nabla \times \mathbf { F } ) \text { for the vector field given by }div(curlF)=∇⋅(∇×F) for the vector field given by

Find $\operatorname { div } ( \operatorname { curl } \mathbf { F } ) = \nabla \cdot ( \nabla \times \mathbf { F } ) \text { for the vector field given by }$