The angular momentum (L) of an electron moving in a stable orbit around nucleus is

Question

The angular momentum (L) of an electron moving in a stable orbit around nucleus is (A) half integral multiple of (h/2π )  (B) integral multiple of h (C) integral multiple of (h/2π )  (D) half integral multiple of h

Tardigrade Admin · Accepted Answer

For an electron to remain orbiting around the nucleus, the.
angular momentum

(L)

should be an integral multiple of

h /2 π

.
ie, mvr

= \frac{nh}{2 π}

where

n =

principle quantum number of electron, and

h =

Planck's constant

Q. The angular momentum $(L)$ of an electron moving in a stable orbit around nucleus is

half integral multiple of $\frac{h}{2 π}$

integral multiple of $h$

integral multiple of $\frac{h}{2 π}$

half integral multiple of $h$

For an electron to remain orbiting around the nucleus, the.
angular momentum $(L)$ should be an integral multiple of $h /2 π$ .
ie, mvr $= \frac{nh}{2 π}$
where $n =$ principle quantum number of electron, and $h =$ Planck's constant

Q. The angular momentum (L) of an electron moving in a stable orbit around nucleus is

half integral multiple of 2πh​

integral multiple of h

integral multiple of 2πh​

half integral multiple of h