The question asks which of the halogens \( F_2, \, Cl_2, \, Br_2, \) and \( I_2 \) can undergo a disproportionation reaction. Let's explore the concept of disproportionation and apply it to these halogens to identify which can undergo such reactions.
Concept of Disproportionation: A disproportionation reaction is a specific type of redox reaction in which a single element is simultaneously oxidized and reduced. In the context of halogens, this means that the halogen element will both gain and lose electrons, forming two different products with different oxidation states.
To determine which halogens can undergo disproportionation, let's analyze each:
From the analysis above, it is clear that
can undergo disproportionation reactions, while \(F_2\) cannot. Therefore, the correct answer is \(Cl_2, \, Br_2, \, \text{and} \, I_2\).
To identify which halogens can undergo a disproportionation reaction, we must understand what disproportionation involves. Disproportionation is a type of redox reaction where a single substance is simultaneously oxidized and reduced, giving two different products.
Now, let's analyze each halogen:
Thus, the halogens \(Cl_2\), \(Br_2\), and \(I_2\) can undergo disproportionation reactions because they can exist in intermediate oxidation states that allow both oxidation and reduction from the neutral molecule.
Therefore, the correct option is: Cl2, Br2, and I2.
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: $g = 10\,\text{m s}^{-2}$) 
Two circular discs of radius \(10\) cm each are joined at their centres by a rod, as shown in the figure. The length of the rod is \(30\) cm and its mass is \(600\) g. The mass of each disc is also \(600\) g. If the applied torque between the two discs is \(43\times10^{-7}\) dyne·cm, then the angular acceleration of the system about the given axis \(AB\) is ________ rad s\(^{-2}\).
