The number of molecules/ions having trigonal bipyramidal shape is:
\(\text{PF}_5, \, \text{BrF}_5, \, \text{PCl}_5, \, [\text{PtCl}_4]^{2-}, \, \text{BF}_3, \, \text{Fe(CO)}_5\)
PF5, PCl5, and Fe(CO)5 have trigonal bipyramidal geometry.
BrF5: square pyramidal
[PtCl4]2−: square planar
BF3: trigonal planar
The problem asks to identify the number of molecules or ions from the given list that have a trigonal bipyramidal shape.
To determine the shape of a molecule or ion, we use the Valence Shell Electron Pair Repulsion (VSEPR) theory. The shape is determined by the number of bonding pairs and lone pairs of electrons around the central atom.
For coordination compounds like [PtCl₄]²⁻ and Fe(CO)₅, the shape is determined by the coordination number and hybridization of the central metal atom.
We will analyze each species individually to determine its shape.
1. PF₅ (Phosphorus Pentafluoride):
2. BrF₅ (Bromine Pentafluoride):
3. PCl₅ (Phosphorus Pentachloride):
4. [PtCl₄]²⁻ (Tetrachloroplatinate(II)):
5. BF₃ (Boron Trifluoride):
6. Fe(CO)₅ (Iron Pentacarbonyl):
Based on the analysis, the molecules/ions from the list that have a trigonal bipyramidal shape are:
The total number of species with a trigonal bipyramidal shape is 3.
From the given following (A to D) cyclic structures, those which will not react with Tollen's reagent are : 
Compound 'P' undergoes the following sequence of reactions : (i) NH₃ (ii) $\Delta$ $\rightarrow$ Q (i) KOH, Br₂ (ii) CHCl₃, KOH (alc), $\Delta$ $\rightarrow$ NC-CH₃. 'P' is : 

In the given figure, the blocks $A$, $B$ and $C$ weigh $4\,\text{kg}$, $6\,\text{kg}$ and $8\,\text{kg}$ respectively. The coefficient of sliding friction between any two surfaces is $0.5$. The force $\vec{F}$ required to slide the block $C$ with constant speed is ___ N.
(Given: $g = 10\,\text{m s}^{-2}$) 
Method used for separation of mixture of products (B and C) obtained in the following reaction is: 
Which of the following best represents the temperature versus heat supplied graph for water, in the range of \(-20^\circ\text{C}\) to \(120^\circ\text{C}\)? 