Two concentric, thin metallic spheres of radii `R_(1)` and `R_(2)` `(R_(1) gt R_(2))` bear charges `Q_(1)` and `Q_(2)` respectively. Then the potential at distance r between `R_(1)` and `R_(2) will be

Two concentric, thin metallic spheres of radii R_(1) and R_(2) (R_(1) gt R_(2)) charges Q_(1) and Q_(2) respectively Then the potential at radius r between R_(1) and R_(2) will be (k = 1//4pi in)

Two concentric, thin metallic spheres of radii R_(1) and R_(2) (R_(1) gt R_(2)) charges Q_(1) and Q_(2) respectively Then the potential at radius r between R_(1) and R_(2) will be (k = 1//4pi in)

The concentric, thin metallic spheres of radii r_(1) and r_(2) (r_(1) gt r_(2)) carry charges q_(1) and q_(2) respectively. Then the electric potential at distance r (r_(2) lt r lt r_(1)) will be (1)/(4pi epsilon_(0)) times

Two concentric thin metallic spherical shells of radii R_(1) and R_(2) (where R_(1) lt R_(2) ) are charged with q_(1) and q_(2) coulombs, respectively. Using Gauss' theorem show that, (i) the electric field intensity for radius r lt R_(1) is zero, (ii) the electic field intensity for radius r, where R_(1) lt r lt R_(2), is (1)/(4pi epsilon_(0)).(q_(1))/(r^(2)) and (iii) the electri field intensity for radius r gt R_(2) is (1)/(4pi epsilon_(0)).(q_(1)+q_(2))/(r^(2)) .

The capacitance of two concentric spherical shells of radii R_(1) and R_(2) (R_(2) gt R_(1)) is

The capacitance of two concentric spherical shells of radii R_(1) and R_(2) (R_(2) gt R_(1)) is

Two concentric spherical shells of radius R_(1) and R_(2) (R_(2) gt R_(1)) are having uniformly distributed charges Q_(1) and Q_(2) respectively. Find out total energy of the system.

Two concentric spherical shells of radius R_(1) and R_(2) (R_(2) gt R_(1)) are having uniformly distributed charges Q_(1) and Q_(2) respectively. Find out total energy of the system.