- A$d_{xy}$
- B$d_x^2 - y^2$
- ✓$d_z^2$
- D$d_{zx}$
Note: For $s,p,d$ and $f$ orbitals, the value of the azmithual quantum number $'l'$ is $0,1,2,3$
When $l=2$, $m$ can have values $-2,-1,0,+1,+2$.
A $d$-subshell can have five different orientations and orbitals corresponding to these orientations are $d _{ xy }, d _{ xz }, d _{ yz }, d _{ x ^2- y ^2} d _{ z ^2}$
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$\mathrm{A}+\mathrm{B} \rightleftharpoons 2 \mathrm{C}$
the value of equilibrium constant is $100$ at $298\, \mathrm{~K}$. If the initial concentration of all the three species is $1\, \mathrm{M}$ each, then the equilibrium concentration of $\mathrm{C}$ is $\mathrm{X} \times 10^{-1} \,\mathrm{M}$. The value of $\mathrm{x}$ is $.....$ (Nearest integer)
