The radial wave function for an orbital in a hydrogen atom is:ψ=116√3(1a0)32[(x−1)(x2−8x+12)]e−x2where, x=2ra0; a0= radius of first Bohr's orbit. The minimum and maximum position of radial nodes from the nucleus are:

The radial wave function for an orbital in a hydrogen atom is:ψ=116�

1.	The radial wave function for an orbital in a hydrogen atom is:ψ=116√3(1a0)32[(x−1)(x2−8x+12)]e−x2where, x=2ra0; a0= radius of first Bohr's orbit. The minimum and maximum position of radial nodes from the nucleus are:
Answer» The radial wave function for an orbital in a hydrogen atom is: $ψ = \frac{1}{16 \sqrt{3}} {(\frac{1}{a_{0}})}^{\frac{3}{2}} [(x - 1) (x^{2} - 8 x + 12)] e^{- \frac{x}{2}}$ where, $x = \frac{2 r}{a_{0}}; a_{0} =$ radius of first Bohr's orbit. The minimum and maximum position of radial nodes from the nucleus are: