Identify $X , Y$ and $Z$ in the following reaction (Equation not balanced) $ClO + NO _2 \rightarrow \underline{ X } \stackrel{ H _2 O }{\longrightarrow} \underline{ Y }+\underline{Z}$
The correct option is (B): \(X = ClONO _2, Y = HOCl , Z = NO\)
The value of X, Y and Z in the given reaction is:
\(ClO + NO _2 \rightarrow \underline{ X } \stackrel{ H _2 O }{\longrightarrow} \underline{ Y }+\underline{Z}\)
\(ClO+NO_2 ⟶\underset{(X)}{ClONO_2} \overset{H2O}{⟶} \,\underset{(Y)}{HOCl}+ \underset{(Z)}{ HNO_3}\)
\[ \text{ClO} + \text{NO}_2 \rightarrow \text{ClO}\text{NO}_2 \quad (\text{Compound X}) \]
When this compound is treated with water, it breaks down to form hypochlorous acid and nitric acid. The reaction is a simple decomposition:\[ \text{ClO}\text{NO}_2 \xrightarrow{H_2O} \text{HOCl} + \text{HNO}_3 \]
Thus, \( X = \text{ClO}\text{NO}_2 \), \( Y = \text{HOCl} \), and \( Z = \text{HNO}_3 \). This reaction shows the chemical behavior of chlorinating and oxidizing agents when in contact with water.In Carius method for estimation of halogens, 180 mg of an organic compound produced 143.5 mg of AgCl. The percentage composition of chlorine in the compound is ___________%. [Given: Molar mass in g mol\(^{-1}\) of Ag = 108, Cl = 35.5]
Consider the following reaction occurring in the blast furnace. \[ {Fe}_3{O}_4(s) + 4{CO}(g) \rightarrow 3{Fe}(l) + 4{CO}_2(g) \] ‘x’ kg of iron is produced when \(2.32 \times 10^3\) kg \(Fe_3O_4\) and \(2.8 \times 10^2 \) kg CO are brought together in the furnace.
The value of ‘x’ is __________ (nearest integer).

The rate of a chemical reaction is defined as the change in concentration of any one of the reactants or products per unit time.
Consider the reaction A → B,
Rate of the reaction is given by,
Rate = −d[A]/ dt=+d[B]/ dt
Where, [A] → concentration of reactant A
[B] → concentration of product B
(-) A negative sign indicates a decrease in the concentration of A with time.
(+) A positive sign indicates an increase in the concentration of B with time.
There are certain factors that determine the rate of a reaction: