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Shape and Geometry Using VSEPR

Among the tri...

Question

Among the triatomic melecules/ions, $B e C l_{2}, N_{3}^{-}, N_{2} O, N O_{2}^{+}, O_{3}, S C l_{2}, I C l_{2}^{-}, I_{3}^{-}$ and $X e F_{2}$ , the total number of linear molecules(s)/ion(s) where the hybrization of the central atom does not have contribution from the d-orbital(s) is
[Atomic number : $S = 16, C l = 17, I = 53$ and $X e = 54$ ]

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Solution

$\begin{matrix} C l - B e - C l & - N = + N = - N & N \equiv N \to O s p & s p & s p \end{matrix}$

$\begin{matrix} O = + N = O s p \end{matrix}$

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Q. Among the triatomic melecules/ions,

B e C l_{2}, N_{3}^{-}, N_{2} O, N O_{2}^{+}, O_{3}, S C l_{2}, I C l_{2}^{-}, I_{3}^{-}

X e F_{2}

, the total number of linear molecules(s)/ion(s) where the hybrization of the central atom does not have contribution from the d-orbital(s) is
[Atomic number :

S = 16, C l = 17, I = 53

X e = 54

Q. Among the triatomic molecules/ions,

B e C l_{2}, {N_{3}}^{-}, N_{2} O, N O_{2}^{+}, O_{3}, S C l_{2}, {I C l_{2}}^{-}, {I_{3}}^{-}

X e F_{2},

the total number of linear molecule(s)/ion(s) where the hybridization of the central atom does not have contribution from the d-orbital(s) is

[Atomic number :

S = 16, C l = 17, I = 53

X e = 54]

Q. Consider the following molecules/ions:

S O_{2}, C O_{2}, N_{2} O, O F_{2}, {I C l_{2}}^{-}, {I_{3}}^{-}, N O_{2}, {N O_{2}}^{-}, {N O_{2}}^{+}, {B F_{2}}^{-}, B e C l_{2}, {N_{3}}^{-}, H C N .

Among the above, the number of molecules/ions which are linear is:

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N H_{3}, H_{2} S, C O_{2}, I_{3}^{-}, X e F_{2}, B e C l_{2}, I C l_{2}^{+}, X e F_{4}, X e O_{4}, C_{3} O_{2}

Q. Find the number of molecules(s) among the following which is/are planar and have dipole moment.

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