The angular momentum of an electron in an orbit is quantized because it is a necessary condition for the compatibility with

Question

The angular momentum of an electron in an orbit is quantized because it is a necessary condition for the compatibility with (A) wave nature of electron (B) particle nature of electron (C) Pauli's exclusion behavior (D) none of these

Tardigrade Admin · Accepted Answer

m v r=(n h/2 π) ∴ (h/m v)=((2 π r)/n) (h/m v)= de Broglie wavelength

Q. The angular momentum of an electron in an orbit is quantized because it is a necessary condition for the compatibility with

wave nature of electron

particle nature of electron

Pauli's exclusion behavior

none of these

$m v r = \frac{nh}{2 π}$
$∴ \frac{h}{m v} = \frac{( 2 π r )}{n}$
$\frac{h}{m v} =$ de Broglie wavelength

Q. The angular momentum of an electron in an orbit is quantized because it is a necessary condition for the compatibility with

wave nature of electron

particle nature of electron

Pauli's exclusion behavior

none of these

mvr=2πnh​ ∴mvh​=n(2πr)​ mvh​= de Broglie wavelength

$m v r = \frac{nh}{2 π}$
$∴ \frac{h}{m v} = \frac{( 2 π r )}{n}$
$\frac{h}{m v} =$ de Broglie wavelength