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There are two groups of compounds A and ...

There are two groups of compounds A and B. Groups A contains three compounds `Px_(4), Qy_(3), Rz_(2)`. Groups B also contains three compounds `Sx_(4), Ty_(3), Uz_(2)`. Hybridization of each central atom of group A compounds is same as that of iodine in `IBrCl^(-)` while in group B compounds it is same as that of iodine `IBrCl^(+)`. Substituents X, Y and Z exhibit covalency of one in ground state. Then find the value of x/y.
Where, x and y are total number of lone pair present at central atoms of compounds of group A and B respectively.

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To solve the problem, we need to determine the total number of lone pairs present at the central atoms of compounds in groups A and B, and then find the ratio \( \frac{x}{y} \), where \( x \) is the total number of lone pairs in group A and \( y \) is the total number of lone pairs in group B. ### Step 1: Determine the hybridization of the central atom in group A compounds. The compounds in group A are \( P_xCl_4 \), \( Q_yBr_3 \), and \( R_zI_2 \). The hybridization of the central atom in group A is the same as that of iodine in \( IBrCl^- \). 1. **Find the steric number for \( IBrCl^- \)**: - Valence electrons of Iodine (I) = 7 - Number of monovalent species (Br and Cl) = 2 - Charge = -1 (add 1 for negative charge) - Steric number = \( \frac{(7 + 2 + 1)}{2} = \frac{10}{2} = 5 \) 2. **Determine the hybridization**: - A steric number of 5 corresponds to \( sp^3d \) hybridization. ### Step 2: Determine the lone pairs in group A compounds. For \( sp^3d \) hybridization (trigonal bipyramidal geometry): - There is 1 lone pair on the central atom. 1. For \( P_xCl_4 \): 1 lone pair 2. For \( Q_yBr_3 \): 2 lone pairs 3. For \( R_zI_2 \): 3 lone pairs Total lone pairs in group A (\( x \)): \[ x = 1 + 2 + 3 = 6 \] ### Step 3: Determine the hybridization of the central atom in group B compounds. The compounds in group B are \( S_xCl_4 \), \( T_yBr_3 \), and \( U_zI_2 \). The hybridization of the central atom in group B is the same as that of iodine in \( IBrCl^+ \). 1. **Find the steric number for \( IBrCl^+ \)**: - Valence electrons of Iodine (I) = 7 - Number of monovalent species (Br and Cl) = 2 - Charge = +1 (subtract 1 for positive charge) - Steric number = \( \frac{(7 + 2 - 1)}{2} = \frac{8}{2} = 4 \) 2. **Determine the hybridization**: - A steric number of 4 corresponds to \( sp^3 \) hybridization. ### Step 4: Determine the lone pairs in group B compounds. For \( sp^3 \) hybridization (tetrahedral geometry): - There are no lone pairs for \( S_xCl_4 \). - There is 1 lone pair for \( T_yBr_3 \). - There are 2 lone pairs for \( U_zI_2 \). Total lone pairs in group B (\( y \)): \[ y = 0 + 1 + 2 = 3 \] ### Step 5: Calculate the ratio \( \frac{x}{y} \). Now that we have \( x = 6 \) and \( y = 3 \): \[ \frac{x}{y} = \frac{6}{3} = 2 \] ### Final Answer: The value of \( \frac{x}{y} \) is \( 2 \). ---

To solve the problem, we need to determine the total number of lone pairs present at the central atoms of compounds in groups A and B, and then find the ratio \( \frac{x}{y} \), where \( x \) is the total number of lone pairs in group A and \( y \) is the total number of lone pairs in group B. ### Step 1: Determine the hybridization of the central atom in group A compounds. The compounds in group A are \( P_xCl_4 \), \( Q_yBr_3 \), and \( R_zI_2 \). The hybridization of the central atom in group A is the same as that of iodine in \( IBrCl^- \). 1. **Find the steric number for \( IBrCl^- \)**: - Valence electrons of Iodine (I) = 7 ...
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