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Section:
Chemistry
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© examsnet.com
Question : 7 of 29
Marks:
+1
,
-0
At
298
 K
,
0.714
298\ \text{K}, 0.714
298
Â
K
,
0.714
moles of liquid A is dissolved in 5.555 moles of liquid B . The vapour pressure of the resultant solution is 475 torr. The vapour pressure of pure liquid
A
A
A
at the same temperature is 280.7 torr. What is the vapour pressure of pure liquid B in torr ?
[AP EAPCET 22 May 2025 S2]
486
486
486
550
550
550
514
500
Validate
Solution:
Moles of
A
=
0.714
 mol
A=0.714\ \text{mol}
A
=
0.714
Â
mol
Moles of
B
=
5.555
 mol
B=5.555\ \text{mol}
B
=
5.555
Â
mol
P
  
solution
  
=
475
P_{\;\text{solution}\;}=475
P
solution
​
=
475
torr
P
A
0
=
280.7
P_A^0=280.7
P
A
0
​
=
280.7
torr
P
B
0
=
P_B^0=
P
B
0
​
=
?
Step 1. Mole fractions
  
x
A
=
  
0.714
0.714
+
5.555
=
  
0.714
6.269
=
0.1138
\;x_A=\;\frac{0.714}{0.714+5.555}=\;\frac{0.714}{6.269}=0.1138
x
A
​
=
0.714
+
5.555
0.714
​
=
6.269
0.714
​
=
0.1138
  
x
B
=
1
−
x
A
=
0.8862
\;x_B=1-x_A=0.8862
x
B
​
=
1
−
x
A
​
=
0.8862
Step 2. Raoult's law
For an ideal solution:
P
  
total
  
=
P
A
+
P
B
=
x
A
P
A
0
+
x
B
P
B
0
P_{\;\text{total}\;}=P_A+P_B=x_A P_A^0+x_B P_B^0
P
total
​
=
P
A
​
+
P
B
​
=
x
A
​
P
A
0
​
+
x
B
​
P
B
0
​
We know everything except
P
B
0
P_B^0
P
B
0
​
.
So:
475
=
(
0.1138
)
(
280.7
)
+
(
0.8862
)
P
B
0
475=(0.1138)(280.7)+(0.8862) P_B^0
475
=
(
0.1138
)
(
280.7
)
+
(
0.8862
)
P
B
0
​
Step 3. Solve for
P
B
0
P_B^0
P
B
0
​
Compute first term:
0.1138
×
280.7
=
31.93
0.1138 \times 280.7=31.93
0.1138
×
280.7
=
31.93
Thus
  
475
=
31.93
+
0.8862
P
B
0
\;475=31.93+0.8862 P_B^0
475
=
31.93
+
0.8862
P
B
0
​
  
0.8862
P
B
0
=
475
−
31.93
=
443.07
\;0.8862 P_B^0=475-31.93=443.07
0.8862
P
B
0
​
=
475
−
31.93
=
443.07
  
P
B
0
=
  
443.07
0.8862
=
500.1
\;P_B^0=\;\frac{443.07}{0.8862}=500.1
P
B
0
​
=
0.8862
443.07
​
=
500.1
© examsnet.com
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