STATEMENT-1: Orbital having xz plane as nofe may be `3d_(xy)`
STATEMENT-2: `3d_(xy)` has zero radial node.

STATEMENT-1: Orbital having xz plane as node may be 3d_(xy) STATEMENT-2: 3d_(xy) has zero radial node.

STATEMENT-1: Orbital having xz plane as node may be 3d_(xy) STATEMENT-2: 3d_(xy) has zero radial node.

Assertion : Orbital having XZ plane as node may be 3dxy Reason : 3dxy has zero radial node

STATEMENT -1 : The graph of Psi^(2) and r for 4d orbital has two maximas STATEMENT-2 : 3d_(z^(2)) has no nodal plane. STATEMENT-3 , 4s is closer to nucleus than 3d

STATEMENT -1 : The graph of Psi^(2) and r for 4d orbital has two maximas STATEMENT-2 : 3d_(z^(2)) has no nodal plane. STATEMENT-3 , 4s is closer to nucleus than 3d

Find the number of radial nodes in 3d.

For an atom or ion having single electron, compare the energies of the following orbitals: S_(1)= a spherically symmetrical orbital having two spherical nodes. S_(2) = an orbital which is double dumb-bell and has no radial node. S_(3) = an orbital with orbital angular momentum zero and three radial nodes. S_(4) = an orbital having one planar and one radial node.