Divergence and Curl

This video covers the divergence and curl of a vector field. We focus on computing both divergence and curl of a vector field and use the del operator to define them in terms of a dot and cross product respectively. We visually discuss what each represents in terms of a vector field as well. We also define criteria for a vector field to be conservative using the curl of a vector field. At the end of the video we revisit Green's Theorem to define it in terms of curl.