>
Exams
>
Chemistry
>
Solutions
>
mole fraction of h 2 so 4 in aqueous solution is 0
Question:
Mole fraction of H$_2$SO$_4$ in aqueous solution is 0.9. Find mass % of H$_2$SO$_4$. (H=1, S=32, O=16 u)
Show Hint
Convert mole fraction to moles, then calculate masses, finally use mass percent formula.
TS EAMCET - 2025
TS EAMCET
Updated On:
Mar 6, 2026
90
85
98
80
Hide Solution
Verified By Collegedunia
The Correct Option is
C
Solution and Explanation
Mole fraction $x_\text{H2SO4}=0.9$. Let 1 mole solution → 0.9 mol H$_2$SO$_4$, 0.1 mol H$_2$O. Mass H$_2$SO$_4$ = $0.9\times 98 = 88.2$ g, mass H$_2$O = $0.1 \times 18 = 1.8$ g. Mass % = $88.2/90 \times 100 \approx 98%$.
Download Solution in PDF
Was this answer helpful?
0
0
Top Questions on Solutions
Calculate the boiling point of a solution containing 0.61 g of benzoic acid (122 \( g mol^{-1} \)) in 5 g of \( CS_2 \) in which it dimerises to 88%. \( T_b^\circ(CS_2) = 46.2^\circ C, K_b = 2.3 K kg mol^{-1} \).
CBSE CLASS XII - 2026
Chemistry
Solutions
View Solution
State Raoult’s Law for volatile solutes and explain its deviations.
NBSE Class XII - 2026
Chemistry
Solutions
View Solution
Define Colligative Properties and provide two examples.
NBSE Class XII - 2026
Chemistry
Solutions
View Solution
What type of deviation from Raoult’s law is shown by mixture of ethanol and acetone? Give reason. What will happen to the boiling point of the solution on mixing ethanol and acetone?
CBSE CLASS XII - 2026
Chemistry
Solutions
View Solution
Assertion (A) : Components of azeotropes are easily separated by fractional distillation.
Reason (R) : Components of an azeotrope have same composition in liquid and vapour phase.
CBSE CLASS XII - 2026
Chemistry
Solutions
View Solution
View More Questions
Questions Asked in TS EAMCET exam
The equation having the multiple root of the equation $x^4 + 4x^3 - 16x - 16 = 0$ as its root is
TS EAMCET - 2025
System of Linear Equations
View Solution
If $\alpha, \beta, \gamma, \delta$ are the roots of the equation $x^4 - 4x^3 + 3x^2 + 2x - 2 = 0$ such that $\alpha$ and $\beta$ are integers and $\gamma, \delta$ are irrational numbers, then $\alpha + 2\beta + \gamma^2 + \delta^2 =$
TS EAMCET - 2025
System of Linear Equations
View Solution
If both roots of the equation $x^2 - 5ax + 6a = 0$ exceed 1, then the range of 'a' is
TS EAMCET - 2025
System of Linear Equations
View Solution
If the equations $x^2 + px + 2 = 0$ and $x^2 + x + 2p = 0$ have a common root then the sum of the roots of the equation $x^2 + 2px + 8 = 0$ is
TS EAMCET - 2025
System of Linear Equations
View Solution
The set of all values of $\theta$ such that $\frac{1-i\cos\theta}{1+2i\sin\theta}$ is purely imaginary is
TS EAMCET - 2025
Complex numbers
View Solution
View More Questions