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Which statement is ture for reaction ? 2...

Which statement is ture for reaction ? `2H_(2) (g) + O_(2) (g) rarr 2H_(2) O (g)`

A

`S = +ve`

B

`H gt U`

C

`-H lt U`

D

H = U

Text Solution

AI Generated Solution

The correct Answer is:
To determine which statement is true for the reaction \(2H_2(g) + O_2(g) \rightarrow 2H_2O(g)\), we will analyze the thermodynamic properties involved in the reaction. ### Step-by-Step Solution: 1. **Identify the Reaction**: The reaction given is \(2H_2(g) + O_2(g) \rightarrow 2H_2O(g)\). This is a combustion reaction where hydrogen gas reacts with oxygen gas to form water vapor. 2. **Use the Formula for Enthalpy and Internal Energy**: The relationship between enthalpy change (\(\Delta H\)) and internal energy change (\(\Delta U\)) is given by the equation: \[ \Delta H = \Delta U + n_{z}RT \] where \(n_{z}\) is the change in the number of moles of gas. 3. **Calculate \(n_{z}\)**: To find \(n_{z}\), we need to determine the change in the number of moles of gas from reactants to products: - Moles of gaseous reactants: \(2 \, (H_2) + 1 \, (O_2) = 3\) - Moles of gaseous products: \(2 \, (H_2O)\) - Therefore, \(n_{z} = \text{moles of products} - \text{moles of reactants} = 2 - 3 = -1\). 4. **Substitute \(n_{z}\) into the Equation**: Now substituting \(n_{z}\) into the enthalpy-internal energy relationship: \[ \Delta H = \Delta U + (-1)RT \] This simplifies to: \[ \Delta H = \Delta U - RT \] 5. **Analyze the Relationship**: From the equation \(\Delta H = \Delta U - RT\), we can conclude that: \[ \Delta H < \Delta U \] This indicates that the enthalpy change is less than the internal energy change. 6. **Evaluate the Options**: Based on our analysis: - Option A: Entropy will be positive. - Option B: Enthalpy is greater than internal energy. - Option C: Negative of enthalpy is less than internal energy. - Option D: Internal energy is equal to enthalpy. Since we have established that \(\Delta H < \Delta U\), we can eliminate options B, C, and D. Thus, the only statement that can be true is option A, which states that the entropy will be positive. 7. **Conclusion**: Therefore, the correct answer is: \[ \text{Option A: Entropy will be positive.} \]
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