Atomic Structure
For the electron moving in the circular orbit in the hydrogen atom, the forces of attraction of the nucleus are balanced by the force equal to:
For which of the following particles will it be most difficult to experimentally verify the de-Broglie relationship?
De-Broglie relation can be verified to a good extent experimentally per microscopic particles or particles of very small size. A dust particle will be difficult to verify the relation.
For the electron moving in the circular orbit in the hydrogen atom, the forces of attraction of the nucleus are balanced by the force equal to:
According to Bohr theory, the angular momentum for an electron of $$5$$th orbit is:
Which one of the following statement is not correct?
The orbital angular momentum of a d-electron is:
The angular momentum of an electron in a given stationary state can be expressed as $$m_evr = n\frac{h}{2\pi}$$. Based on this expression an electron can move only in those orbits for which its angular momentum is ?
Orbital angular momentum depends on______.
What will be the angular momentum of an electron, if the energy of this electron in H-atom is $$1.5 eV$$ (in J-s)?
What is the difference in the angular momentum of an electron present in $$3p$$ and that present in $$4p$$ orbital ?
What is Bohr's postulate of angular momentum ?
Fill in the blanks: $$ \dfrac{h}{\pi} $$ is the angular momentum of the electron in the ________ orbit of $$He^{+}$$.