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:
According to Bohr theory, the angular momentum for an electron of $$5$$th orbit is:
$$\mathbf{Explanation:}$$
According to $$\mathit{Bohr's\ Theory}$$, the angular momentum of the electron in nth:
$$\mathbf{mvr=\frac{nh}{2\Pi }}\rightarrow (1)$$
$$\therefore $$ the angular moment of the 5th orbit will be:
here put $$n=5$$ in equation 1
Then we get,
$$mvr=\cfrac{5h}{2\Pi }=\cfrac{2.5h}{\Pi }$$
$$\therefore The\ angular\ momentum\ of\ the\ 5th\ orbit\ is\ \frac{2.5h}{\Pi }$$
$$\mathbf{Hence\ the\ correct\ answer\ is\ option\ (B).}$$
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?
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 $$He^{+}$$.