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The radius of the orbit of an electron i...

The radius of the orbit of an electron in a Hydrogen - like atom is `4.5s_(0)` where `s_(0)` is the bohr radius its orbital angular momentum is `(3b)/(2 pi) ` it is given that is is plank constant and R is rabdery constant .The possible wavelength `(s)` , when the atom de- exciter , is (are)

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The radius of the orbit of an electron in a Hydrogen - like atom is 4.5s_(0) where a_(0) is the bohr radius its orbital angular momentum is (3h)/(2 pi) it is given that is is plank constant and R is rydberg constant .The possible wavelength (s) , when the atom de- excite , is (are)

The radius of the orbit of an electron in a Hydrogen-like atom is 4.5 a_(0) , where a_(0) is the Bohr radius. Its orbital angular momemtum is (3h)/(2pi) . It is given that h is Plank constant and R si Rydberg constant. The possible wavelength (s) , when the atom-de-excites. is (are):

The radius of the orbit of an electron in a Hydrogen-like atom is 4.5 a_(0) , where a_(0) is the Bohr radius. Its orbital angular momemtum is (3h)/(2pi) . It is given that h is Plank constant and R si Rydberg constant. The possible wavelength (s) , when the atom-de-excites. is (are):

The radius of second Bohr’s orbit of Hydrogen atom is:

The radius of second Bohr’s orbit of Hydrogen atom is:

The orbital angular momentum of electron in 4s orbital of H atom is ……….

The orbital angular momentum of electron in 4s orbital of H atom is ……….

de-Broglie wavelength of electron in 2^("nd") excited state of hydrogen atom is: [where r_(0) is the radius of 1^("st") orbit in H-atom]