For a binary liquid solution of A and B. `P^(overset(0)A)=` pure vapour pressure of A. `P^(overset(0)H)=` pure pressure of B. `X_(A)=` mole fraction of A in liquid phase. `Y_(A)=` mole fraction of A in vapour phase.

Options

A. `{:(Column-I,Column-II),(P_(A)^(0)gt P_(B)^(0)["Ideal liquid solution"],(p)X_(A)=Y_(A)):}`
B. `{:(Column-I,Column-II),("Azeotropic mixture",(q)X_(A) lt Y_(A)):}`
C. `{:(Column-I,Column-II),("Equimolar ideal mixture of A &B with "P_(A)^(0)lt P_(B)^(0),(r)X_(A)gt Y_(A)):}`
D. `{:(Column-I,Column-II),("Equimolar ideal mixture of"A&B with P_(A)^(0)=P_(B)^(0),(s)Y_(B) gt Y_(A)),(,(r)Y_(B)=Y_(A)):}`

Answer

A, B, C, D

Explanation

(A) `P_(A)^(@) gt P_(B)^(@) rArr 'A'` has more escaping tendency in vapours therefore `Y_(A) gt X_(A)`