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Question
Relationship between van't Hoff's factor (i) and degree of dissociation (α) is ______.
Options
i = `(alpha - 1)/("n'" - 1)`
i = `(alpha - 1)/(1 - "n'")`
`alpha = (1 - "i")/("n'" - 1)`
`alpha = ("i" - 1)/("n'" - 1)`
Solution
Relationship between van't Hoff's factor (i) and degree of dissociation (α) is `underline(alpha = ("i" - 1)/("n'" - 1))`.
Explanation:
Relationship between vant Hoff factor (i) and degree of dissociation (α) is given by
`alpha = ("i" - 1)/("n'" - 1)`
where n is the number of ions formed after dissociation.
The relationship can be obtained as follows:
For the reaction, \[\ce{A <=> \text{n' B}}\]
Initially 1 mole 0
After dissociation (1 - α) mole n' α
Total number of moles present in the solution
= (1 - α) + n' α = 1 + (n' - 1)α
van't Hoff factor, i = 1 + (n' - 1), α > 1 if n' ≥ 2
`therefore alpha = ("i" - 1)/("n'" - 1)`