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Solutions: JEE Main Previous Year Questions (2021-2026)

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JEE Main Previous Year Questions (2021-2026): 
Solutions  
 
(January 2026) 
 
Q1: Consider the following aqueous solutions: 
I. 2.2 g Glucose in 125 mL of solution 
II. 1.9 g Calcium chloride in 250 mL of solution 
III. 9.0 g Urea in 500 mL of solution 
IV. 20.5 g Aluminium sulphate in 750 mL of solution 
The correct increasing order of boiling point of these solutions will be: 
[Given: Molar mass in g mol ?¹ : H = 1, C = 12, N = 14, O = 16, Cl = 35.5, Ca = 40, Al = 27 and 
S = 32] 
A: III < I < II < IV 
B: II < III < IV < I 
C: II < III < I < IV 
D: I < II < III < IV 
Answer: D 
Explanation: 
?T
b
 = i · k
b
 · m 
For dilute solution (M ˜ m) 
We know that boiling point elevation depends on ?T
b
. 
Since k
b
 is the same for water in all cases, we compare only i × m (or i × M for dilute solutions). 
 
Now compare the values of i × m: 
(I) Glucose: 0.098 × 1 = 0.098 
(II) CaCl 2: 0.068 × 3 = 0.204 
(III) Urea: 0.3 × 1 = 0.3 
(IV) Aluminium sulphate: 0.08 × 5 = 0.4 
Order of ?T
b
 = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So order of BP = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So the answer will be I < II < III < IV. 
Page 2


JEE Main Previous Year Questions (2021-2026): 
Solutions  
 
(January 2026) 
 
Q1: Consider the following aqueous solutions: 
I. 2.2 g Glucose in 125 mL of solution 
II. 1.9 g Calcium chloride in 250 mL of solution 
III. 9.0 g Urea in 500 mL of solution 
IV. 20.5 g Aluminium sulphate in 750 mL of solution 
The correct increasing order of boiling point of these solutions will be: 
[Given: Molar mass in g mol ?¹ : H = 1, C = 12, N = 14, O = 16, Cl = 35.5, Ca = 40, Al = 27 and 
S = 32] 
A: III < I < II < IV 
B: II < III < IV < I 
C: II < III < I < IV 
D: I < II < III < IV 
Answer: D 
Explanation: 
?T
b
 = i · k
b
 · m 
For dilute solution (M ˜ m) 
We know that boiling point elevation depends on ?T
b
. 
Since k
b
 is the same for water in all cases, we compare only i × m (or i × M for dilute solutions). 
 
Now compare the values of i × m: 
(I) Glucose: 0.098 × 1 = 0.098 
(II) CaCl 2: 0.068 × 3 = 0.204 
(III) Urea: 0.3 × 1 = 0.3 
(IV) Aluminium sulphate: 0.08 × 5 = 0.4 
Order of ?T
b
 = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So order of BP = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So the answer will be I < II < III < IV. 
 
Q2: At T(K), 2 moles of liquid A and 3 moles of liquid B are mixed. The vapour pressure of 
the ideal solution formed is 320 mm Hg. 
At this stage, one mole of A and one mole of B are added to the solution. The vapour 
pressure is now measured as 328.6 mm Hg. 
The vapour pressures (in mm Hg) of A and B are respectively: 
A: 400, 300 
B: 600, 400 
C: 500, 200 
D: 300, 200 
Answer: C 
Explanation: 
For an ideal solution, by Raoult’s law: 
 
Step 1: First mixture (2 mol A + 3 mol B) 
Total moles = 2 + 3 = 5 
 
Step 2: After adding 1 mol A and 1 mol B 
New moles: A = 3, B = 4, total = 7 
Page 3


JEE Main Previous Year Questions (2021-2026): 
Solutions  
 
(January 2026) 
 
Q1: Consider the following aqueous solutions: 
I. 2.2 g Glucose in 125 mL of solution 
II. 1.9 g Calcium chloride in 250 mL of solution 
III. 9.0 g Urea in 500 mL of solution 
IV. 20.5 g Aluminium sulphate in 750 mL of solution 
The correct increasing order of boiling point of these solutions will be: 
[Given: Molar mass in g mol ?¹ : H = 1, C = 12, N = 14, O = 16, Cl = 35.5, Ca = 40, Al = 27 and 
S = 32] 
A: III < I < II < IV 
B: II < III < IV < I 
C: II < III < I < IV 
D: I < II < III < IV 
Answer: D 
Explanation: 
?T
b
 = i · k
b
 · m 
For dilute solution (M ˜ m) 
We know that boiling point elevation depends on ?T
b
. 
Since k
b
 is the same for water in all cases, we compare only i × m (or i × M for dilute solutions). 
 
Now compare the values of i × m: 
(I) Glucose: 0.098 × 1 = 0.098 
(II) CaCl 2: 0.068 × 3 = 0.204 
(III) Urea: 0.3 × 1 = 0.3 
(IV) Aluminium sulphate: 0.08 × 5 = 0.4 
Order of ?T
b
 = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So order of BP = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So the answer will be I < II < III < IV. 
 
Q2: At T(K), 2 moles of liquid A and 3 moles of liquid B are mixed. The vapour pressure of 
the ideal solution formed is 320 mm Hg. 
At this stage, one mole of A and one mole of B are added to the solution. The vapour 
pressure is now measured as 328.6 mm Hg. 
The vapour pressures (in mm Hg) of A and B are respectively: 
A: 400, 300 
B: 600, 400 
C: 500, 200 
D: 300, 200 
Answer: C 
Explanation: 
For an ideal solution, by Raoult’s law: 
 
Step 1: First mixture (2 mol A + 3 mol B) 
Total moles = 2 + 3 = 5 
 
Step 2: After adding 1 mol A and 1 mol B 
New moles: A = 3, B = 4, total = 7 
 
 
Q3: At 298 K, the mole percentage of N 2(g) in air is 80%. Water is in equilibrium with air at 
a pressure of 10 atm. 
What is the mole fraction of N 2(g) in water at 298 K? 
(K
H
 for N 2 is 6.5 × 10 7 mmHg) 
Page 4


JEE Main Previous Year Questions (2021-2026): 
Solutions  
 
(January 2026) 
 
Q1: Consider the following aqueous solutions: 
I. 2.2 g Glucose in 125 mL of solution 
II. 1.9 g Calcium chloride in 250 mL of solution 
III. 9.0 g Urea in 500 mL of solution 
IV. 20.5 g Aluminium sulphate in 750 mL of solution 
The correct increasing order of boiling point of these solutions will be: 
[Given: Molar mass in g mol ?¹ : H = 1, C = 12, N = 14, O = 16, Cl = 35.5, Ca = 40, Al = 27 and 
S = 32] 
A: III < I < II < IV 
B: II < III < IV < I 
C: II < III < I < IV 
D: I < II < III < IV 
Answer: D 
Explanation: 
?T
b
 = i · k
b
 · m 
For dilute solution (M ˜ m) 
We know that boiling point elevation depends on ?T
b
. 
Since k
b
 is the same for water in all cases, we compare only i × m (or i × M for dilute solutions). 
 
Now compare the values of i × m: 
(I) Glucose: 0.098 × 1 = 0.098 
(II) CaCl 2: 0.068 × 3 = 0.204 
(III) Urea: 0.3 × 1 = 0.3 
(IV) Aluminium sulphate: 0.08 × 5 = 0.4 
Order of ?T
b
 = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So order of BP = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So the answer will be I < II < III < IV. 
 
Q2: At T(K), 2 moles of liquid A and 3 moles of liquid B are mixed. The vapour pressure of 
the ideal solution formed is 320 mm Hg. 
At this stage, one mole of A and one mole of B are added to the solution. The vapour 
pressure is now measured as 328.6 mm Hg. 
The vapour pressures (in mm Hg) of A and B are respectively: 
A: 400, 300 
B: 600, 400 
C: 500, 200 
D: 300, 200 
Answer: C 
Explanation: 
For an ideal solution, by Raoult’s law: 
 
Step 1: First mixture (2 mol A + 3 mol B) 
Total moles = 2 + 3 = 5 
 
Step 2: After adding 1 mol A and 1 mol B 
New moles: A = 3, B = 4, total = 7 
 
 
Q3: At 298 K, the mole percentage of N 2(g) in air is 80%. Water is in equilibrium with air at 
a pressure of 10 atm. 
What is the mole fraction of N 2(g) in water at 298 K? 
(K
H
 for N 2 is 6.5 × 10 7 mmHg) 
A: 9.35 × 10 ? 5 
B: 9.35 × 10 5 
C: 1.23 × 10 ? 7 
D: 1.17 × 10 ? 4 
Answer: A 
Explanation: 
P
n
2 = K_H · X
n
2 
P
n
2 = 0.8 × 10 = 8 atm 
8 × 760 = 6.5 × 10 7 × X
n
2 
 
X
n
2 = 9.35 × 10 ? 5 
 
Q4: Two liquids A and B form an ideal solution at temperature T K. At T K, the vapour 
pressures of pure A and B are 55 and 15kNm
-2
 respectively. What is the mole fraction of A 
in solution of A and B in equilibrium with a vapour in which the mole fraction of A is 0.8? 
A: 0.5217 
B: 0.480 
C: 0.340 
D: 0.663  
Answer: A 
Explanation: 
For an ideal solution, Raoult’s law applies: 
 
Total pressure: 
 
 
Q5: A solution is prepared by dissolving 0.3 g of a non-volatile non-electrolyte solute ‘A’ 
Page 5


JEE Main Previous Year Questions (2021-2026): 
Solutions  
 
(January 2026) 
 
Q1: Consider the following aqueous solutions: 
I. 2.2 g Glucose in 125 mL of solution 
II. 1.9 g Calcium chloride in 250 mL of solution 
III. 9.0 g Urea in 500 mL of solution 
IV. 20.5 g Aluminium sulphate in 750 mL of solution 
The correct increasing order of boiling point of these solutions will be: 
[Given: Molar mass in g mol ?¹ : H = 1, C = 12, N = 14, O = 16, Cl = 35.5, Ca = 40, Al = 27 and 
S = 32] 
A: III < I < II < IV 
B: II < III < IV < I 
C: II < III < I < IV 
D: I < II < III < IV 
Answer: D 
Explanation: 
?T
b
 = i · k
b
 · m 
For dilute solution (M ˜ m) 
We know that boiling point elevation depends on ?T
b
. 
Since k
b
 is the same for water in all cases, we compare only i × m (or i × M for dilute solutions). 
 
Now compare the values of i × m: 
(I) Glucose: 0.098 × 1 = 0.098 
(II) CaCl 2: 0.068 × 3 = 0.204 
(III) Urea: 0.3 × 1 = 0.3 
(IV) Aluminium sulphate: 0.08 × 5 = 0.4 
Order of ?T
b
 = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So order of BP = Al 2(SO 4) 3 > Urea > CaCl 2 > Glucose 
So the answer will be I < II < III < IV. 
 
Q2: At T(K), 2 moles of liquid A and 3 moles of liquid B are mixed. The vapour pressure of 
the ideal solution formed is 320 mm Hg. 
At this stage, one mole of A and one mole of B are added to the solution. The vapour 
pressure is now measured as 328.6 mm Hg. 
The vapour pressures (in mm Hg) of A and B are respectively: 
A: 400, 300 
B: 600, 400 
C: 500, 200 
D: 300, 200 
Answer: C 
Explanation: 
For an ideal solution, by Raoult’s law: 
 
Step 1: First mixture (2 mol A + 3 mol B) 
Total moles = 2 + 3 = 5 
 
Step 2: After adding 1 mol A and 1 mol B 
New moles: A = 3, B = 4, total = 7 
 
 
Q3: At 298 K, the mole percentage of N 2(g) in air is 80%. Water is in equilibrium with air at 
a pressure of 10 atm. 
What is the mole fraction of N 2(g) in water at 298 K? 
(K
H
 for N 2 is 6.5 × 10 7 mmHg) 
A: 9.35 × 10 ? 5 
B: 9.35 × 10 5 
C: 1.23 × 10 ? 7 
D: 1.17 × 10 ? 4 
Answer: A 
Explanation: 
P
n
2 = K_H · X
n
2 
P
n
2 = 0.8 × 10 = 8 atm 
8 × 760 = 6.5 × 10 7 × X
n
2 
 
X
n
2 = 9.35 × 10 ? 5 
 
Q4: Two liquids A and B form an ideal solution at temperature T K. At T K, the vapour 
pressures of pure A and B are 55 and 15kNm
-2
 respectively. What is the mole fraction of A 
in solution of A and B in equilibrium with a vapour in which the mole fraction of A is 0.8? 
A: 0.5217 
B: 0.480 
C: 0.340 
D: 0.663  
Answer: A 
Explanation: 
For an ideal solution, Raoult’s law applies: 
 
Total pressure: 
 
 
Q5: A solution is prepared by dissolving 0.3 g of a non-volatile non-electrolyte solute ‘A’ 
of molar mass 60 g mol ?¹ and 0.9 g of a non-volatile non-electrolyte solute ‘B’ of molar 
mass 180 g mol ?¹ in 100 mL H 2O at 27°C. 
The osmotic pressure of the solution will be: 
[Given: R = 0.082 L atm K ?¹ mol ?¹] 
A: 2.46 atm 
B: 0.82 atm 
C: 1.47 atm 
D: 1.23 atm 
Answer: A 
Explanation:  
Moles of solute A: 
n
A
 = 0.3 / 60 = 0.005 mol 
Moles of solute B: 
n
B
 = 0.9 / 180 = 0.005 mol 
Total moles of solute particles (both are non-electrolytes, so no dissociation): 
n = n
A
 + n
B
 = 0.005 + 0.005 = 0.01 mol 
Volume of solution (dilute solution, take volume ˜ 100 mL = 0.1 L): 
V = 0.1 L 
Temperature: 
T = 27°C = 300 K 
Osmotic pressure: 
p = (n/V) RT = (0.01/0.1) × 0.082 × 300 
p = 0.1 × 24.6 = 2.46 atm 
Correct  A) 2.46 atm 
 
Q6: W g of a non-volatile electrolyte solid solute of molar mass M g mol ?¹, when 
dissolved in 100 mL water, decreases the vapour pressure of water from 640 mm Hg to 
600 mm Hg. 
If the aqueous solution of the electrolyte boils at 375 K and K
b
 for water = 0.52 K kg mol ?¹, 
then the mole fraction of the electrolyte solute (x 2) in the solution can be expressed as: 
(Given: density of water = 1 g/mL and boiling point of water = 373 K) 
A: (16 / 2.6) × (W / M) 
B: (1.3 / 8) × (M / W) 
C: (2.6 / 16) × (M / W) 
D: (1.3 / 8) × (W / M) 
Answer: D 
Explanation: 
Boiling point elevation: 
?T
b
 = 375 - 373 = 2 K 
Mass of water = 100 mL × 1 g mL ?¹ = 100 g = 0.1 kg 
Molality: 
 
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FAQs on Solutions: JEE Main Previous Year Questions (2021-2026)

1. What types of solution questions appear most frequently in JEE Main exams?
Ans. JEE Main consistently tests colligative properties, vapour pressure, osmotic pressure, and concentration-related calculations across previous year papers. Students encounter questions on molarity, molality, mole fraction conversions, and ideal solution behaviour regularly. Questions involving non-volatile solutes and freezing point depression appear in nearly every exam session since 2021, making these core topics essential for scoring well.
2. How do I identify whether a solution problem requires colligative properties or regular concentration calculations?
Ans. Colligative property questions mention boiling point, freezing point, vapour pressure, or osmotic pressure changes, depending solely on solute particle count, not identity. Regular concentration problems ask for molarity, molality, or mass percentage directly. If the question describes how a solution behaves differently from pure solvent-like elevation or depression-it's testing colligative principles, not simple dilution or mixing formulas.
3. What's the difference between ideal and non-ideal solutions in JEE Main previous year questions?
Ans. Ideal solutions follow Raoult's law perfectly; solute-solvent interactions match solute-solute and solvent-solvent interactions equally. Non-ideal solutions deviate from Raoult's law, showing positive or negative deviations based on intermolecular forces. JEE Main questions test whether students can predict solution behaviour using Henry's law for gases and identify deviations from ideality through vapour pressure data or enthalpy changes during mixing.
4. Why do JEE questions emphasize the relationship between solubility and temperature for different solute types?
Ans. Temperature dramatically affects solubility differently for solids, liquids, and gases. Most solid solutes increase solubility with temperature; gases decrease solubility as temperature rises. JEE examiners test this concept because predicting solute behaviour under varying conditions requires understanding molecular kinetics and thermodynamic principles. Previous year papers consistently ask students to apply Le Chatelier's principle to dissolution equilibria and explain solubility trends quantitatively.
5. How should I approach osmotic pressure calculations when JEE questions involve semi-permeable membranes and dilute solutions?
Ans. Use the formula π = iMRT, where i is van 't Hoff factor, M is molarity, R is gas constant, and T is absolute temperature. For dilute solutions, treat them as ideal unless specified otherwise. JEE Main previous year questions test whether students correctly identify the solute concentration, apply temperature conversions to Kelvin, and account for ionic solutes using appropriate van 't Hoff factors to calculate osmotic pressure accurately.
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