The potential of an atom is given by `V=V_(0)log_(e)(r//r_(0))` where `r_(0)` is a constant and r is the radius of the orbit Assumming Bohr's model to be applicable, which variation of `r_(n)` with n is possible (n being proncipal quantum number)?

The elecrric potential between a proton and as electron is given by V= V_(0) ln (r /r_(0)) , where r_(0) is a constant . Assuming Bohr's model to be applicable , write variation of r_(n) with n , n being the principal quantum number ?

The electirc potential between a proton and an electron is given by V = V_0 in (r )/(r_0) , where r_0 is a constant. Assuming Bhor model to be applicable, write variation of r_n with n, being the principal quantum number. (a) r_n prop n (b) r_n prop (1)/(n) (c ) r_n^2 (d) r_n prop (1)/(n^2)

If 'r' is the radius of the lowest orbit of Bohr's model of H-atom, then the radius of n^(th) orbit is

A small particle of mass m moves in such a way that the potential energy U=(1)/(2)m omega^(2)r^(2) , where omega is a constant and r is the distance of the particle from the origin. Assuming Bohr's model of quantisation of angular momentum and circular orbits. Find the radius of the n^(th) orbit.

The ratio of r_(n)//r_(0) (r_(n) = "radius of nucleus and "r_(0)"is radius of atom ")

The potential energy of a particle moving in a circular path is given by U = U_0 r^4 where r is radius of circular path. Assume bohr model to be valid. The radius of nth orbit is r prop n^(1/alpha) where alpha is

Suppose an electron is attracted toward the origin by a force (k)/(r ) where k is a constant and r is the distance of the electron from the origein .By appling Bohr model to this system the radius of the n^(th) orbital of the electron is found to be r_(n) and the kinetic energy of the electron to be T_(n) , Then which of the following is true ?