The discussion revolves around a vector field defined by A = f(r)r, specifically focusing on demonstrating that the divergence of A equals zero and that the curl of A is always zero. The subject area includes vector calculus, particularly in the context of spherical coordinates.
The discussion is ongoing, with participants attempting to clarify the necessary equations and how to apply them to the problem. Some have expressed familiarity with the equations, while others are prompting further exploration of the setup.
There appears to be a focus on ensuring the correct application of spherical coordinates, with some participants questioning the assumptions regarding the vector field's representation.
StatusX said:Do you know the equations for divergence and curl in spherical coordinates?
StatusX said:so plug it in...