Assume a hypothetical hydrogen atom in which the potential energy between electron and proton at separation r is given by `U = [k ln r - (k/2)],` where k is a constant. For such a hypothetical hydrogen atom, calculate the radius of nth Bohr orbit and energy levels.

Assume a hypothetica hydrogen atom in which the potential energy between electron and proton at separation r is given by U = [k in r - (k/2)], where k is a constant. For such a hypothetical hydrogen atom, calcualete the radius of nth Bohr orbit and energy levels.

Soppose potential energy between electronand proton at seperation r is given by U = klog r, where k is a constant. For such a hypothetical hydrogen atom , calculate the radins of nth Bohr and its energy level

Suppose the potential energy between electron and proton at a distance r is given by (ke^(2))/(3r^(3)) . Use Bohr's theory to obtain energy of such a hypothetical atom.

Suppose the potential energy between an electron and aproton at a distance r is given by -Ke^(2)// 3 r^(3) . Use Bohr's theory to obtain energy level of such a hypothetical atom.

Suppose the potential energy between electron and proton at a distance r is given buy -k e^(2)//3 r^(3) . Use Bohr's theory, determine energy levels of such a hypothetical atom.

Suppose the potential energy between electron and proton at a distance r is given by U= Ke l n(r )/(a) , where r lt a and k, e,a are positive constants. Use Bohr's theory to obtain the energy of nth energy level of such an atom.

The potential energy of an electron in the fifth orbit of hydrogen atom is

In a hypothetical atom, potential energy between electron and proton at distance r is given by ((-ke^(2))/(4r^(2))) where k is a constant Suppose Bohr theory of atomic structrures is valid and n is principle quantum number, then total energy E is proportional to

Let us assume a different atomic model in which electron revolves around the nucleus (proton) at a separation r under the action of force which is different from electro-static force of attraction. The potential energy between an electron and the proton due to this force is given by U=-k/(r^(4)) where k is a constant. Find the radius of n th Bohr's orbit.