
For a binary ideal liquid solution, the variation in total vapour pressure versus composition of the solution is given by which of the curves?
A.
B.
C.
D.
Answer
546.6k+ views
Hint:As known, a binary liquid solution is a mixture of two liquids which are completely miscible with one and another. Their boiling point usually depends upon the solution composition.
Complete step by step answer:
Now in this question,
In a binary ideal liquid solution, the variation in total vapour pressure versus composition of the solution is given by the graphs in B and D in which the total vapour pressure shows a linear composition of the solution.
As the mole fraction of more volatile components increases, the total vapour pressure increases.
We can explain this by as, the dependency on the vapour pressure of the pure component A and B, the total vapour pressure over the solution either decreases or increases as of with the increase of the mole fraction of component A.
And hence option A is the correct answer.
Additional information
For the dependency of the boiling points of the binary solutions, there can be three cases of such - The boiling points of solutions of all compositions lie between the boiling points of clean liquids.the boiling points of solutions of any composition lies above the boiling points of clean liquids and the boiling points of solutions of some compositions lies below the boiling points of clean liquids
Note:
Keep in mind that the total vapour pressure is the overall vapour pressure present in an equilibrium state, such that it is the summation of partial vapour pressure of the components A and B. The vapour pressure is that, of a single component in a mixture contributes to the total pressure in the system called partial pressure.
Complete step by step answer:
Now in this question,
In a binary ideal liquid solution, the variation in total vapour pressure versus composition of the solution is given by the graphs in B and D in which the total vapour pressure shows a linear composition of the solution.
As the mole fraction of more volatile components increases, the total vapour pressure increases.
We can explain this by as, the dependency on the vapour pressure of the pure component A and B, the total vapour pressure over the solution either decreases or increases as of with the increase of the mole fraction of component A.
And hence option A is the correct answer.
Additional information
For the dependency of the boiling points of the binary solutions, there can be three cases of such - The boiling points of solutions of all compositions lie between the boiling points of clean liquids.the boiling points of solutions of any composition lies above the boiling points of clean liquids and the boiling points of solutions of some compositions lies below the boiling points of clean liquids
Note:
Keep in mind that the total vapour pressure is the overall vapour pressure present in an equilibrium state, such that it is the summation of partial vapour pressure of the components A and B. The vapour pressure is that, of a single component in a mixture contributes to the total pressure in the system called partial pressure.
Recently Updated Pages
A man running at a speed 5 ms is viewed in the side class 12 physics CBSE

The number of solutions in x in 02pi for which sqrt class 12 maths CBSE

State and explain Hardy Weinbergs Principle class 12 biology CBSE

Write any two methods of preparation of phenol Give class 12 chemistry CBSE

Which of the following statements is wrong a Amnion class 12 biology CBSE

Differentiate between action potential and resting class 12 biology CBSE

Trending doubts
What are the major means of transport Explain each class 12 social science CBSE

Draw ray diagrams each showing i myopic eye and ii class 12 physics CBSE

Draw a ray diagram of compound microscope when the class 12 physics CBSE

Give simple chemical tests to distinguish between the class 12 chemistry CBSE

Using Huygens wave theory derive Snells law of ref class 12 physics CBSE

Dihybrid cross is made between RRYY yellow round seed class 12 biology CBSE

