When sulfur reacts with concentrated sulfuric acid, sulfur undergoes oxidation and reduction. The reaction is: \[ {S} + {H}_2{SO}_4 \rightarrow {SO}_2 + {H}_2{S} \] In this reaction:
- Sulfur (S) is oxidized to \( {SO}_2 \), which is the oxidized product (X).
- The sulfur (S) is also reduced to \( {SO}_2 \), which is the reduced product (Y).
Step 1: The sulfur reacts with sulfuric acid to form \( {SO}_2 \) as both the oxidized and reduced product. This is because sulfur in the reaction can simultaneously undergo oxidation and reduction.
Step 2: Therefore, the correct answer is \( {SO}_2, {SO}_2 \), corresponding to option (2).
To determine the oxidised and reduced products when sulfur reacts with concentrated sulfuric acid, we must consider the redox (reduction-oxidation) changes in the reaction. Sulfuric acid, \(H_2SO_4\), is both a strong oxidizing agent and a strong acid. When sulfur (\(S\)) is added to concentrated sulfuric acid, an oxidation-reduction reaction occurs. In this process, sulfur and sulfuric acid react according to the following equation: \[S + 2H_2SO_4 \rightarrow 3SO_2 + 2H_2O\] Here, sulfur starts in its elemental state with an oxidation number of 0 and gets oxidized to sulfur dioxide \((SO_2)\), where sulfur has an oxidation state of +4. This transition indicates that sulfur is oxidized. Simultaneously, the sulfur in sulfuric acid \((H_2SO_4)\), which initially has an oxidation state of +6, is reduced to sulfur dioxide \((SO_2)\), with an oxidation state of +4. This shows the reduction process. Therefore, both the oxidised and reduced products are \(SO_2\). Thus, the correct answer to the problem is: \(SO_2, SO_2\) |
Observe the following reactions:
\( AB(g) + 25 H_2O(l) \rightarrow AB(H_2S{O_4}) \quad \Delta H = x \, {kJ/mol}^{-1} \)
\( AB(g) + 50 H_2O(l) \rightarrow AB(H_2SO_4) \quad \Delta H = y \, {kJ/mol}^{-1} \)
The enthalpy of dilution, \( \Delta H_{dil} \) in kJ/mol\(^{-1}\), is:
Kc for the reaction \[ A(g) \rightleftharpoons T(K) + B(g) \] is 39.0. In a closed one-litre flask, one mole of \( A(g) \) was heated to \( T(K) \). What are the concentrations of \( A(g) \) and \( B(g) \) (in mol L\(^{-1}\)) respectively at equilibrium?