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An ideal solution has two components A a...

An ideal solution has two components A and B. If A is more volatile than B and also `P_(A)^@ gt P_(T)`, then the correct relation between mole fraction of A in liquid `(X)` and vapour `(Y)` phase is :

A

`X_(A)=Y_(A)`

B

`X_(A) gt Y_(A)`

C

`X_(A) lt Y_(A)`

D

Nothing can be said

Text Solution

Verified by Experts

The correct Answer is:
C
`P_(gamma)^(A)X_(A)=P_(T).Y_(A)`
`:. (X_(A))/(Y_(A))=(P_(T))/(P_(A)^(0)) lt 1`
`X_(A) lt Y_A`
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Knowledge Check

  • An ideal solution has two components A is more volatile than B, i.e. P_A^(@)gtP_B^(@) and also p_A^(@) gt P_("total") . If X_(A) andY_(A) are mole fraction of components A in liquid and vapour phases, than :

    A
    `X_(A) = Y_(A)`
    B
    `X_(A) gt Y_(A)`
    C
    `X_(A) lt Y_(A)`
    D
    Data insuffcient

  • For an ideal binary liquid with P_(A)^(@) gt P_(B)^(@) , which relation between X_(A) ? (mole fraction of A in liquid phase) and Y_(A) (mole fraction of A in vapour phase) is correct.

    A
    `X_(A) = Y_(A)`
    B
    `X_(A) gt Y_(A)`
    C
    `X_(A) lt Y_(A)`
    D
    `X_(A)/X_(B) lt Y_(A)/Y_(B)`

  • For an ideal binary liquid solution with P_A^@ gt P_B^@ ,which relation between x_A (mole fraction of A in liquid phase) and y_A (mole fractionof A in vapour phase) is correct ?

    A
    `y_A lt y_B`
    B
    `x_A gt x_B`
    C
    `(y_A)/(y_B) gt (x_A)/(x_B)`
    D
    `y_A/y_B lt x_A/x_B`

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