Find the potential `phi` of an electric field given by `vecE=a(y hati+x hatj)` where a is a constant .

The potential field of an electric field vecE = (yhati + yhati) is

Determine the potential phi (x,y,z) of an electrostatic field vec(E) = ay hati + (ax + bz) hatj + by hatk , where a and b are constants, hati, hatj are the unit vectors of the axes x,y,z. [-y(ax +bz)+ constant]

Let V_0 be the potential at the origin in an electric field vecE = 4hati + 5hatj . The potential at the point (x,y) is

Let V_0 be the potential at the origin in an electric field vecE = 4hati + 5hatj . The potential at the point (x,y) is

In a region, the intensity of an electric field is given by vecE=2hati+3hatj+hatk in NC^(-1) . The electric flux through a surface vecS=10hatim^(2) in the region is

Let V_(0) be the potential at the origin in an electric field vecE=E_(x)hati+E_(y)hatj . The potential at the point (x,y) is

Let V_(0) be the potential at the origin in an electric field vecE=E_(x)hati+E_(y)hatj . The potential at the point (x,y) is

In a region of space, the electric field is given by vecE = 8hati + 4hatj + 3hatk . The electric flux through a surface of area 100 units in the xy plane is

In a region of space, the electric field is given by vecE = 8hati + 4hatj + 3hatk . The electric flux through a surface of area 100 units in the xy plane is

An electric charge +q moves with velocity vecv=3hati+4hatj+hatk ,in an electromagnetic field given by: vecE=3hati+hatj+2hatk and vecB=hati+hatj+3hatk .The y -component of the force experienced by +q is: