Home
Class 12
CHEMISTRY
p^@ and p are vapour pressure of pure li...

`p^@` and `p` are vapour pressure of pure liquid and solution respectively. Among (a) `p^@,` (b) `p//p^@` and (c) `(p^@ - p)//p^@`, which are temperature independent. Why ?

Text Solution

AI Generated Solution

To determine which of the given expressions are temperature independent, we need to analyze each one in the context of Raoult's Law and the properties of vapor pressure. ### Step-by-Step Solution: 1. **Understanding Vapor Pressure**: - \( p^0 \) is the vapor pressure of the pure liquid. - \( p \) is the vapor pressure of the solution. - Vapor pressure is influenced by temperature; as temperature increases, vapor pressure of a pure liquid generally increases. ...
Promotional Banner

Similar Questions

Explore conceptually related problems

If P^(@) and P_(s) are vapour pressure of solvent and its solution, respectively, chi_(1) and chi_(2) are mole fractions of solvent and solute, respectively, then

P_(A)and P_(B) are the vapour pressure of pure liquid components ,Aand B respectively of an ideal binary solution,If x_(A) represents the mole fraction of component A, the total pressure of the solution will be

If P_(A) is the vapour pressure of a pure liquid A and the mole fraction of A in the mixture of two liquids A and B is x, the parial vapour pressure of A is:

If P(A//B)=P(A//B ') , then prove that A and B are independent.

If P(A) =3/5 and P(B) =1/5 , find P(AnnB) if A and B are independent events.

If P(A) =3/5 and P(B) =1/5 , find P(AnnB) if A and B are independent events.

Let A & B be two events. Suppose P(A) = 0.4 , P(B) = p and P(AuuB)=0.7 The value of p for which A and B are independent is

Events A and B are such that P(A)=1/2,\ P(b)=7/(12) and P( not A or not )=1/4 . State whether A and B are independent?

If P(A)= (1)/(4), P(B)= (1)/(3) and P(A U B)= (1)/(2) , prove that A and B are independent events

The vapour pressure (VP) of a dilute solution of non-volatile solute is P and the VP of a pure solvent is P^(@) . The lowering of the VP is