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The van't Hoff factor i for an electroly...

The van't Hoff factor `i` for an electrolyte which undergoes dissociation in one solvent and association in other solvent respectively:

A

greater than one and less then one

B

less then one and greater than one

C

less then one and less than one

D

greater then one and greater than one

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To solve the question regarding the van't Hoff factor \( i \) for an electrolyte that undergoes dissociation in one solvent and association in another solvent, we will follow these steps: ### Step-by-Step Solution: 1. **Understand the Van't Hoff Factor**: The van't Hoff factor \( i \) is defined as the ratio of the number of particles in solution after dissociation or association to the number of particles before dissociation or association. Mathematically, it can be expressed as: \[ i = \frac{\text{Number of particles after}}{\text{Number of particles before}} \] 2. **Dissociation in One Solvent**: When an electrolyte dissociates, it breaks down into its constituent ions. For example, if an electrolyte \( AB \) dissociates into \( A^+ \) and \( B^- \): - Before dissociation: 1 particle (the compound \( AB \)) - After dissociation: 2 particles (\( A^+ \) and \( B^- \)) Therefore, the van't Hoff factor \( i \) for dissociation is: \[ i = \frac{2}{1} = 2 \] This indicates that \( i > 1 \) for dissociation. 3. **Association in Another Solvent**: In contrast, when an electrolyte undergoes association, multiple particles combine to form a single particle. For example, if \( n \) particles of \( A \) associate to form \( A_n \): - Before association: \( n \) particles - After association: 1 particle (\( A_n \)) Therefore, the van't Hoff factor \( i \) for association is: \[ i = \frac{1}{n} \] Since \( n \) is greater than 1, this indicates that \( i < 1 \) for association. 4. **Conclusion**: - For dissociation, \( i > 1 \) - For association, \( i < 1 \) Thus, the final answer is that the van't Hoff factor \( i \) is greater than 1 for dissociation and less than 1 for association.
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