Electric field function in a region of space is given as → E = y i + x j. The shape of equipotential surface is

Electric field in a region of space is given by vec E=ayhat i+axhat j then

Electric field in a region of space is given by vec E=ayhat i+axhat j then (A) shape of field lines will be hyperbola (B) shape of field lines will be straight lines (C) shape of equipotential surface will be rectangular hyperbola

Electric field in a region of space is given by vec E=ayhat i+axhat j then A) shape of field lines will be hyperbola B) shape of field lines will be straight lines C) shape of equipotential surface will be rectangular hyperbola D) shape of equipotential surface will be circles

A graph of the x-component of the electric field as a function of x in a region of space is shown in figure. The y- and z-components of the electric field are zero in this region. If the electric potential is 10 V at the origin, then the potential at x = 2.0 m is

The electric field in a region of space is given as bar(E)=(5xhat i-2hat j) .Potential at point x =1 y =1 is V_(1) and potential at point x =2 y =3 is V_(2) .Then V_(1)-V_(2) is equal to

The electric field in a region of space is given as bar(E)=(5xhat i-2hat j) .Potential at point x=1 y=1 is V_(1) and potential at point (x=2 y=3) is V_(2) .Then V_(1) -V_(2) is equal to

The electric field in a region of space is given by E=5hati+2hatjN//C . The flux of E due ot this field through an area 1m^2 lying in the y-z plane, in SI units is

The electric field in a region of space is given by E = (5 hat(i) + 2hat(j))N//C . The electric flux due to this field through an area 2m^(2) lying in the YZ plane, in S.I. unit is :-