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Question: The shape of \(PC{{l}_{3}}\) molecule is: A. trigonal bipyramid B. tetrahedral C. pyramidal ...

The shape of PCl3PC{{l}_{3}} molecule is:
A. trigonal bipyramid
B. tetrahedral
C. pyramidal
D. square planar

Explanation

Solution

PCl3PC{{l}_{3}} is called phosphorus trichloride, which is formed from phosphorus and chlorine. It is actually a very toxic liquid which when reacted with water releases HCl gas. The hybridisation in PCl3PC{{l}_{3}}is sp3s{{p}^{3}}.

Step by step solution:
- Now let’s write the electronic configuration of phosphorus,
The atomic number of phosphorus is 15, so we can write electronic configuration as –
1s22s22p63s23p31{{s}^{2}}2{{s}^{2}}2{{p}^{6}}3{{s}^{2}}3{{p}^{3}}
- Here, if we have to find the hybridisation, then it is equal to the sum of the number of sigma bonds and the number of lone pairs.
- Here, we can see that all bonds are of (P-Cl) type, we can see from the diagram drawn below that there are three P-Cl single bonds present, so the number of sigma bonds will be 3.
- And we can see here that there are 5 electrons present in valence shell that is 3s23p33{{s}^{2}}3{{p}^{3}}, so ; two electrons are not participating in pairing , therefore the number of lone pairs will be equal to 1.
- So, we can say that hybridisation in PCl3PC{{l}_{3}}is sp3s{{p}^{3}}.
- Structure of PCl3PC{{l}_{3}} is:

- Hence, from the structure and hybridisation of PCl3PC{{l}_{3}} ,we can say that the geometry is pyramidal.

Additional information:
- PCl3PC{{l}_{3}} is having a bond angle of approximately .
- PCl3PC{{l}_{3}} is found to produce , which are used in many applications, including herbicides, insecticides etc.
- It is also found to be used directly as a reagent in organic synthesis, which is also used to convert many primary as well as secondary alcohols into alkyl chlorides.

Note:
We should not get confused in between PCl3PC{{l}_{3}} and PCl5PC{{l}_{5}}. PCl3PC{{l}_{3}} is phosphorus trichloride and is having pyramidal geometry, whereas PCl5PC{{l}_{5}} is phosphorus pentachloride that has trigonal bipyramidal geometry.