[" tential energy of electron present in "2" nd orbit of "],[+" is : "(r_(0)=" Radius of 1st Bohr's orbit) "]

Potential energy of electron present in 2nd orbit of Li^(2+) is :( r_(0) = Radius of 1st Bohr's orbit )

Bohr's Model(energy of electron in an orbit)

The energy of an electron present in Bohr's second orbit of hydrogen atom is

The energy of an electron present in Bohr's second orbit of hydrogen atom is

lonization energy of an electron present in the second Bohr's orbit of hydrogen is

Calculate the frequency of revolution of the electron in the first Bohr orbit of H-atom, if the radius of the 1st Bohr orbit is 0.50 A^@ and the velocity of electron in the first orbit = 2.24 xx 10^6 m//s .

The energy of an electron in the 1st Bohr orbit of hydrogen atom is

The kinetic energy of the electron in the second Bohr's orbit of a hydrogen atom [ a_(0) is Bohr's radius] is

The kinetic energy of the electron in the second Bohr's orbit of a hydrogen atom [ a_(0) is Bohr's radius] is