Equipotential surfaces associated with an electric field which is increasing in magnitude along the $x$-direction are
Planes parallel to $yz$-plane
Planes parallel to $xy$-plane
Planes parallel to $xz$-plane
Coaxial cylinders of increasing radii around the $x$-axis
Which of the following figure shows the correct equipotential surfaces of a system of two positive charges?
What is an equipotential surface ? Draw an equipotential surfaces for a
$(1)$ single point charge
$(2)$ charge $+ \mathrm{q}$ and $- \mathrm{q}$ at few distance (dipole)
$(3)$ two $+ \mathrm{q}$ charges at few distance
$(4)$ uniform electric field.
Describe schematically the equipotential surfaces corresponding to
$(a)$ a constant electric field in the $z-$direction,
$(b)$ a field that uniformly increases in magnitude but remains in a constant (say, $z$) direction,
$(c)$ a single positive charge at the origin, and
$(d)$ a uniform grid consisting of long equally spaced parallel charged wires in a plane
Electric field is always ...... to the equipotential surface at every point. (Fill in the gap)
Assertion : Two equipotential surfaces cannot cut each other.
Reason : Two equipotential surfaces are parallel to each other.