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Benzene and toluene form an ideal soluti...

Benzene and toluene form an ideal solution at room temperature. Which Of the following is not true for this process?

A

`DeltaV_(mix)=0`

B

`DeltaH_(mix)=0`

C

`DeltaS_(mix)`for system=0`

D

`DeltaG_(mix)lt 0`

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question regarding the properties of an ideal solution formed by benzene and toluene, we need to analyze the statements provided and determine which one is not true. ### Step-by-Step Solution: 1. **Understanding Ideal Solutions**: - An ideal solution is one that obeys Raoult's law, meaning that the vapor pressure of each component in the solution is proportional to its mole fraction in the mixture. - The intermolecular forces between the molecules of the components (A and B) are similar, i.e., the attraction between A-A, B-B, and A-B are approximately equal. 2. **Evaluating the Statements**: - **Statement 1**: \( \Delta V_{\text{mixture}} = 0 \) - This statement is true for ideal solutions. When two liquids mix ideally, there is no change in volume upon mixing. - **Statement 2**: \( \Delta H_{\text{mixture}} = 0 \) - This statement is also true. The enthalpy change for an ideal solution is zero, indicating that there is no heat absorbed or released during the mixing process. - **Statement 3**: \( \Delta S_{\text{mixture}} = 0 \) - This statement is not true. For an ideal solution, the entropy change (\( \Delta S_{\text{mixture}} \)) is positive because mixing increases the disorder of the system. Thus, \( \Delta S_{\text{mixture}} > 0 \). - **Statement 4**: \( \Delta G_{\text{mixture}} < 0 \) - This statement is true. The Gibbs free energy change (\( \Delta G_{\text{mixture}} \)) for a spontaneous process (like the formation of an ideal solution) is negative. 3. **Conclusion**: - The statement that is not true for the process of forming an ideal solution of benzene and toluene is **Statement 3**: \( \Delta S_{\text{mixture}} = 0 \). ### Final Answer: The statement that is not true is: **\( \Delta S_{\text{mixture}} = 0 \)**.
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