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Bond angle between two hybrid orbitals i...

Bond angle between two hybrid orbitals is `106^@` Hybride charcter in orbital is :

A

between ` 20 - 21 %`

B

between ` 20 - 21 %`

C

between ` 20 - 22 %`

D

between ` 20 - 23 %`

Text Solution

Verified by Experts

The correct Answer is:
D

Nearere to `25%` the angle is ` 109^@28` for `sp^3` -hybridsiation .
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The bond angle between two hybrid orgials is 105^(@) . Calculate the percentege of s-character of the hybrid orbital .Given that cos 75^(@) = 0 .2588 .

According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Smallest Ohat(S)O bond angle is found in :

Knowledge Check

  • Bond angle between two hybrid orbitals is 105^@ Percentage of s-orbital character of hybrid orbital is between

    A
    50-51%
    B
    9-12%
    C
    22-23%
    D
    11-12%
  • The bond angle between two hybrid orbitals is 180^(@) The percentage s-character of hybrid orbital is between .

    A
    `50` and `55%`
    B
    `9` and `12%`
    C
    `22` and `23%`
    D
    `11` and `12%`
  • According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Smallest Ohat(S)O bond angle is found in :

    A
    `SO_(2)F_(2)`
    B
    `SO_(2)Cl_(2)`
    C
    `SO_(2)(CF_(3))_(2)`
    D
    `SO_(2)(CH_(3))_(2)`
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    According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Correct order of P-P bond length in the following compound is :

    According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Correct order of P-P bond length in the following compound is :

    According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Two elements X and Y combined together to form a covalent compound. If % p-character is found to be 80% in a orbital then the hybridised state of central atom X for the orbital is :

    According to hybridisation theory, the % s-character in sp, sp^(2) and sp^(3) hybrid orbitals is 50, 33.3 and 25 respectively, but this is not true for all the species. When theta is the bond angle between equivalent hybrid orbitals then % s and p-character in hybrid orbitals (when only s and p-orbitals are involved in hybridisation) can be calculated by the following formula : costheta=(S)/(S-1)=(P-1)/(P) Q. Two elements X and Y combined together to form a covalent compound. If % p-character is found to be 80% in a orbital then the hybridised state of central atom X for the orbital is :

    An sp^3 hybrid orbital contains