Question

Consider the following orbitals $3s, 2p_{x}, 4d_{xy}, 4d^{2}_{z}, 3d_{x^{2}-y^{2}} , 3p_{y},4s, 4p_{z}$ and find total number of orbital (s) having even number of nodal plane

Answer 1

$3s : 0$ Nodal plane
$4d_{z}^2 : 0$ Nodal plane
$4s : 0$ Nodal plane
$2p_{x} : 1$ Nodal plane
$3d_{x^{2}-y^{2}}:2$ Nodal plane
$4p_{z}:1$ Nodal plane
$4d_{xy}:2$ Nodal plane
$3\,p_{y} :1$ Nodal plane
$4d_{xy}\, 4_{z^{2}}, 3d_{x^{2}-y^{2}}$, (Two)