[" Angular momentum for P-shell electron is:- "],[[" 1) "(3h)/(pi)," (2) Zero "],[" 3) "(sqrt(2)h)/(2 pi)," f(4) None "],[," Fhu "]]

[" The orbital angular momentum and "],[" orbit angular momentum for the "],[" electron of "3p" - orbital are "],[" respectively,equal to "],[[" (A) "sqrt(12)(h)/(2 pi)" and "(h)/(2 pi)],[" (B) zero and "(2h)/(pi)],[" (C) "sqrt(6)h" and "(2h)/(pi)],[" (D) "sqrt(2)(h)/(2 pi)" and "(3h)/(2 pi)]]

The orbital angular momentum of a p electron is equal to sqrt(2) (h)/(2pi)

The orbital angular momentum of a p electron is equal to sqrt(2) (h)/(2pi)

" The angular momentum of an electron is (3h)/(pi) .Then electron revolues in which orbit."

h/pi is the angular momentum of the electron in the n= "………………." Orbit of He^(+).

The orbit angular momentum and orbital angular momentum for electron are (3h)/(2 pi) and, sqrt((3)/(2))*(h)/(pi) .Then the number of radial nodes and angular nodes for atomic orbital will be

Which of the following can be the angular momentum of an electron orbiting in a hydrogen atom ? (a) "4h"/pi , (b) "3h"/(2pi) , (c ) "3h"/(4pi) , (d) h/pi

The orbit and orbital angular momentum of an electron are "(3h)/(2 pi)" and "sqrt((3)/(2))*(h)/(pi) respectively.The number of radial and angular nodes for the orbital in which the electron is present are respectively.

The value of angular momentum for an electron in 3d orbital is sqrt(x) h/(2pi) . The value of x is

" The orbital angular momentum of an electron in a "d" -orbital is sqrt(x)(h)/(2 pi) then find the value of "'x'