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Chemistry
9 gram anhydrous oxalic acid (mol. wt. = 90) was dissolved in 9.9 moles of water. If vapour pressure of pure water is p1° 1 the vapour pressure of solution is
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Q. $9$ gram anhydrous oxalic acid (mol. wt. = $90$) was dissolved in $9.9$ moles of water. If vapour pressure of pure water is $p_{1}^\circ 1$ the vapour pressure of solution is
MHT CET
MHT CET 2019
Solutions
A
$0.99 p_{1}^{\circ}$
49%
B
$0.1 p_{1}^{\circ}$
21%
C
$0.90 p_{1}^{\circ}$
19%
D
$1.1 p_{1}^{\circ}$
12%
Solution:
The total vapour pressure of a solution in this case only depends on vapour pressure of water as anhydrous oxalic acid is a non-volatile compound
$\therefore $ Vapour pressure of solution = vapour pressure of water $\left(p_{w}\right)$
According to Raoult's law
$p_{w}=x_{w} p^{\circ}_{w}$
Number of moles of oxalic acid $=\frac{9}{90}=01$ moles
$\therefore x_{w}=\frac{9.9}{9.9+0.1}=0.99$
$\Rightarrow p_{s}=p_{w}=0.99 \times p^{\circ}_{1}$