In a mixture of $A$ and $B$ components,the solution shows positive deviation from Raoult's law when:

  • A
    $A-B$ interaction is stronger than $A-A$ and $B-B$ interaction
  • B
    $A-B$ interaction is weaker than $A-A$ and $B-B$ interaction
  • C
    $\Delta V_{mix} < 0$,$\Delta S_{mix} > 0$
  • D
    $\Delta V_{mix} = 0$,$\Delta S_{mix} > 0$

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Similar Questions

At a particular temperature,the vapour pressures of two liquids $A$ and $B$ are respectively $120 \, mm$ and $180 \, mm$ of mercury. If $2 \, moles$ of $A$ and $3 \, moles$ of $B$ are mixed to form an ideal solution,the vapour pressure of the solution at the same temperature will be (in $mm$ of mercury):

For the ideal solutions,which of the following condition is suitable?

Which of the following are correct for an ideal solution?
$(a) \Delta V_{\text{mix}} = 0$
$(b) V_{\text{solvent}} + V_{\text{solute}} = V_{\text{solution}}$
$(c) \Delta H_{\text{mix}} = 0$
$(d) H_2O + CO_2 \rightarrow H_2CO_3$ is an example of an ideal solution.

The mixture which shows positive deviation from Raoult's law is

An ideal solution has two components $A$ and $B$. If $A$ is more volatile than $B$,then the correct relation between mole fraction of $A$ in liquid $(X_A)$ and vapour phase $(Y_A)$ is:

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