A metallic sphere is given some charge. Electric energy is stored
Charge always resides on the outer surface.
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A metallic sphere is given some charge. Electric energy is stored
Charge always resides on the outer surface.
Capacitors are connected in series across a source of emf 20KV. The potential difference across will be
In a series combination of capacitors, the potential difference across each capacitor is inversely proportional to its capacitance. Since C2 = 30μF is thrice C1 = 10μF, the potential drop across C1 will be thrice that across C2. With a total potential of 20KV, the drop across C1 is 15KV.
Two metallic spheres of radii 2cm and 3cm are given charges 6mC and 4mC respectively. The final charge on the smaller sphere will be if they are connected by a conducting wire
Finally, both spheres need to have equal potential. Let final charges be
When a proton at rest is accelerated by a potential difference V, its speed is found to be v. The speed of an particle when accelerated by the same potential difference from rest will be
assuming charge on Proton as q and mass as m, above is the equation based on conservation of energy (decrease in potential energy is equal to the increase in kinetic energy here)
therefore, =
As α particle has 2 protons and 2 neutrons, so charge = 2q and mass = 4m and the equation becomes
So, = √(qV/m)
Therefore, =
Four equal charges Q are placed at the four corners of a square of each side is ‘a’. Work done in removing a charge – Q from its centre to infinity is
Angle between equipotential surface and lines of force is
Lines of force is perpendicular to the equipotential surface. Hence angle = 90°
Two spheres of radius a and b respectively are charged and joined by a wire. The ratio of electric field of the spheres is
Joined by a wire means they are at the same potential. For same potential
⇒
Further, the electric field at the surface of the sphere having radius R and charge Q is
∴
An electron of mass m and charge e is accelerated from rest through a potential difference V in vacuum. The final speed of the electron will be
Kinetic energy
⇒
Two equal charges q of opposite sign separated by a distance 2a constitute an electric dipole of dipole moment p. If P is a point at a distance r from the centre of the dipole and the line joining the centre of the dipole to this point makes an angle θ with the axis of the dipole, then the potential at P is given by (r >> 2a) (Where p = 2qa)
A charge +q is fixed at each of the points ..... infinite, on the x-axis and a charge –q is fixed at each of the points ,..... infinite. Here x0 is a positive constant. Take the electric potential at a point due to a charge Q at a distance r from it to be . Then, the potential at the origin due to the above system of charges is
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The bank mixes NEET previous year questions (PYQs) with practice questions, each tagged with its exam appearances where applicable.