A vector field is given in cylindrical coordinates by
Point P = (2, \pi , 3) is located on the surface of the cylinder
described by r = 2. At point P, find:
(i) The vector component of E perpendicular to the cylinder.
(ii) The vector component of E tangential to the cylinder.A vector field is given in cylindrical coordinates by
Point P = (2, \pi , 3) is located on the surface of the cylinder
described by r = 2. At point P, find:
(i) The vector component of E perpendicular to the cylinder.
(ii) The vector component of E tangential to the cylinder.Verify Stokes’s theorem for the vector field by evaluating: