MCQ
If there is $2$ nodal surfaces in third excited state. Find the orbital angular momentum
- A$\sqrt 3 \,\hbar $
- ✓$\sqrt 2 \,\hbar $
- C$4\,\hbar $
- D$\frac{1}{{\sqrt 2\, \hbar }}\,$
$n-\ell-1=2$
$4-\ell-1=2$
$C=1$
$=\sqrt{\ell(\ell+1)} \hbar$
$=\sqrt{1(1+1)} h=\sqrt{2} \hbar$
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
| $LIST-I$ $($Compound / Species$)$ |
$LIST-II$ $($Shape / Geometry$)$ |
||
| $A.$ | $SF_4$ | $I.$ | Tetrahedral |
| $B.$ | $BrF_3$ | $II.$ | Pyramidal |
| $C.$ | $BrO _3^{-}$ | $III.$ | See saw |
| $D.$ | $NH _4^{+}$ | $IV.$ | Bent $T-$shape |
