(Steps Shown) Show that the divergence of the curl of a vector field (assuming all derivative mentioned exist) is always 0
Question: Show that the divergence of the curl of a vector field (assuming all derivative mentioned exist) is always 0 .
Deliverable: Word Document 
![[All Steps] Evaluate the line integral ∫_vecc](/images/solutions/MC-solution-library-71920.jpg "[All Steps] Evaluate the line integral ∫_vecc x^2 ~d x+x y")
[All Steps] Evaluate the line integral ∫_vecc x^2 ~d x+x y
![[All Steps] Evaluate the line integral ∫_C(e^x](/images/solutions/MC-solution-library-71921.jpg "[All Steps] Evaluate the line integral ∫_C(e^x \vecimath+x y")
[All Steps] Evaluate the line integral ∫_C(e^x \vecimath+x y
![[All Steps] Evaluate the line integral ∫_C](/images/solutions/MC-solution-library-71922.jpg "[All Steps] Evaluate the line integral ∫_C F • d s, where")
[All Steps] Evaluate the line integral ∫_C F • d s, where
![[Step-by-Step] Which (if any) of the following](/images/solutions/MC-solution-library-71923.jpg "[Step-by-Step] Which (if any) of the following vector fields are")
[Step-by-Step] Which (if any) of the following vector fields are
![[See Steps] Determine if the field F(x,](/images/solutions/MC-solution-library-71924.jpg "[See Steps] Determine if the field F(x, y, z)=< cos x z, sin y z,")
[See Steps] Determine if the field F(x, y, z)=< cos x z, sin y z,
The Basic Concept of Derivatives - MathCracker.com