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Equilibrium appeared 35 times across 3 years — 4.1% of Chemistry. This question is from Le Chatelier's Principle.

Year 2026 2025 2024 Total
Questions 10 17 8 35

Consider the equilibrium CO(g) + 3H₂(g) leftharpoons CH₄(g) + H₂O(g) If the pressure applied over the system increases by two fold at constant temperature then: (A) Concentration of reactants and products increases. (B) Equilibrium will shift in forward direction. (C) Equilibrium constant increases since concentration of products increases. (D) Equilibrium constant remains unchanged as concentration of reactants and products remain same. Choose the correct answer from the options given below:

Solution & Explanation

Core Logic

Statement (A) is correct: Increasing pressure by compressing the volume increases active mass/concentration (c = n/V) for both reactants and products instantly. Statement (B) is correct: The reaction has Delta ng = 2 - 4 = -2. Increasing pressure shifts equilibrium towards the direction of fewer gaseous moles, which is the forward path. Statement (C) is incorrect: Equilibrium constant (K) is exclusively temperature-dependent and does not alter with pressure changes. Statement (D) is correct: Confirms that equilibrium constant remains unchanged.

Pattern Recognition

Always remember: pressure changes shift positions but NEVER alter the value of the equilibrium constant Kc or Kₚ. Only temperature changes can change K.

Chapter Mix

Class 11 Chemistry: Equilibrium

Reference Study Guides

More Equilibrium Previous-Year Questions — Page 2

Q72 jee_main_2026_24_january_morning Precipitation and pH Dependence
Consider two Group IV metal ions X²⁺ and Y²⁺. A solution containing 0.01 M X²⁺ and 0.01 M Y²⁺ is saturated with H₂S. The pH at which the metal sulphide YS will form as a precipitate is ____ (Nearest integer) (Given : Kₛₚ(XS) = 1 × 10⁻²² at 25°C, Kₛₚ(YS) = 4 × 10⁻¹⁶ at 25°C, [H₂S] = 0.1 M in solution, Kₐ₁ × Kₐ₂(H₂S) = 1.0 × 10⁻²¹, 2 = 0.30, 3 = 0.48, 5 = 0.70)
Numerical Answer. Answer: 4 to 4

Solution

Related Formula
For precipitation: [M²⁺][S²⁻] ≥ Kₛₚ [S²⁻] = Kₐ₁ · Kₐ₂ · [H₂S][H^+]²
Core Logic

For precipitation of YS(s): [Y²⁺][S²⁻] ≥ Kₛₚ(YS) [S²⁻] ≥ 4 × 10⁻¹⁶0.01 = 4 × 10⁻¹⁴ M

Since H₂S dissociates in water: H₂S leftharpoons 2H^+ + S²⁻ [S²⁻][H^+]²[H₂S] = Kₐ₁ × Kₐ₂ = 1.0 × 10⁻²¹

Substitute the [S²⁻] threshold: [S²⁻] = 1.0 × 10⁻²¹ × [H₂S][H^+]² ≥ 4 × 10⁻¹⁴

Step 1: Calculate pH

Using [H₂S] = 0.1 M: 10⁻²¹ × 0.1[H^+]² = 4 × 10⁻¹⁴ 10⁻²²[H^+]² = 4 × 10⁻¹⁴ [H^+]² = 10⁻²²4 × 10⁻¹⁴ = (1)/(4) × 10⁻⁸ = 0.25 × 10⁻⁸ = 25 × 10⁻¹⁰ [H^+] = 5 × 10⁻⁵ M

pH = - (5 × 10⁻⁵) = 5 - 5 = 5 - 0.70 = 4.3 Rounding to the nearest integer, pH ≈ 4.

Pattern Recognition

Equating the S²⁻ concentration required for Kₛₚ with the S²⁻ provided by the H₂S equilibrium directly links solubility product to pH.

Chapter Mix

Class 11 Chemistry: Equilibrium Class 12 Chemistry: Qualitative Analysis

Q55 jee_main_2026_24_january_evening Le Chatelier's Principle and Equilibrium Constant
Consider the following gaseous equilibrium in a closed container of volume "V" at T(K). P _ 2 (g) + Q _ 2 (g) leftharpoons 2 PQ (g) 2 moles each of P₂(g) , Q₂(g) and PQ (g) are present at equilibrium. Now one mole each of ' P₂ ' and ' Q₂ ' are added to the equilibrium keeping the temperature at T(K). The number of moles of P₂ , Q₂ and PQ at the new equilibrium, respectively, are -
  • A. 2.67, 2.67, 2.67
  • B. 1.21, 2.24, 1.56
  • C. 1.66, 1.66, 1.66
  • D. 2.56, 1.62, 2.24

Solution

Core Logic
P₂(g) + Q₂(g) leftharpoons 2PQ(g)

Initially at equilibrium (t = teq): 2 mole, 2 mole, 2 mole.

Calculate Keq:

Keq = [PQ]²[P₂][Q₂] = 2²2 · 2 = 1

(Since Δ ng = 0, volume V cancels out in the expression.)

Now 1 mole of each P₂ and Q₂ is added. The reaction will move in the forward direction. t = t'eq : Moles of P₂ = 2 + 1 - x = 3 - x Moles of Q₂ = 2 + 1 - x = 3 - x Moles of PQ = 2 + 2x

Step 1: Solve for x
Kc = 1 = (2 + 2x)²(3 - x)(3 - x)

Taking the square root on both sides:

(2 + 2x)/(3 - x) = 1

2 + 2x = 3 - x

3x = 1 x = (1)/(3)
Step 2: Final Moles

At the new equilibrium: Moles of P₂ = 3 - (1)/(3) = (8)/(3) 2.67 Moles of Q₂ = 3 - (1)/(3) = (8)/(3) 2.67 Moles of PQ = 2 + 2((1)/(3)) = (8)/(3) 2.67

Pattern Recognition

For reactions where Δ ng = 0, concentration can be directly substituted with moles in the Kc expression because the volume terms cancel entirely.

Chapter Mix

Class 11 Chemistry: Equilibrium

Q56 jee_main_2026_28_january_morning Buffer Solutions
Consider a weak base 'B' of pKb = 5.699. 'x' mL of 0.02~M HCl and 'y' mL of 0.02~M weak base 'B' are mixed to make 100~mL of a buffer of pH 9 at 25°C. The values of 'x' and 'y' respectively are: [Given: 2 = 0.3010, 3 = 0.4771, 5 = 0.699]
  • A. x = 11.1, y = 88.9
  • B. x = 42.7, y = 57.3
  • C. x = 14.3, y = 85.7
  • D. x = 85.7, y = 14.3

Solution

Related Formula
pOH = pKb + [ SaltBase]
Step 1: Find Active Moles

Reaction: B + HCl arrow BH^+ + Cl^- Moles of HCl = 0.02x mmol Moles of Base B = 0.02y mmol Since a buffer is formed, Base B is in excess. Moles of Salt formed (BH^+) = 0.02x Moles of Base remaining = 0.02y - 0.02x

Step 2: Apply Henderson-Hasselbalch Equation

Given pH = 9, so pOH = 14 - 9 = 5.

5 = 5.699 + [(0.02x)/(0.02y - 0.02x)] -0.699 = ((x)/(y - x))

We know 5 = 0.699, therefore (1/5) = -0.699.

(x)/(y - x) = (1)/(5) 5x = y - x y = 6x
Step 3: Solve for x and y

Total volume x + y = 100~mL.

x + 6x = 100 7x = 100 x = (100)/(7) ≈ 14.3~mL y = 100 - 14.3 = 85.7~mL
Pattern Recognition

Buffer mixing implies partial neutralization. The ratio of acid volume to base volume defines the logarithmic salt-to-base ratio. Using inverse logs directly maps variables to total volume restrictions.

Chapter Mix

Class 11 Chemistry: Equilibrium

Q75 jee_main_2026_28_january_morning pH of Weak Acids
Consider the dissociation equilibrium of the following weak acid HA leftharpoons H⁺(aq) + A⁻(aq) If the pKₐ of the acid is 4, then the pH of 10~mM HA solution is _____. (Nearest integer) [Given : The degree of dissociation can be neglected with respect to unity]
Numerical Answer. Answer: 3 to 3

Solution

Related Formula
pH = (1)/(2) [pKₐ - C]
Step 1: Identify Parameters

pKₐ = 4\nConcentration C = 10~mM = 10 × 10⁻³~M = 10⁻²~M

Step 2: Execute Calculation
pH = (1)/(2) [4 - (10⁻²)]\n= (1)/(2) [4 - (-2)]\n= (1)/(2) [6] = 3
Pattern Recognition

For weak monoprotic acids where α ll 1, the pH is always the arithmetic mean of the pKₐ and the negative logarithm of molarity.

Chapter Mix

Class 11 Chemistry: Equilibrium

Q54 jee_main_2026_28_january_evening Le Chatelier Principle And Equilibrium Calculation
Observe the following equilibrium in a 1 L flask. A(g) leftharpoons B(g) At T(K), the equilibrium concentrations of A and B are 0.5 M and 0.375 M respectively. 0.1 moles of A is added into the flask and heated to T(K) to establish the equilibrium again. The new equilibrium concentrations (in M) of A and B are respectively.
  • A. (1) 0.367, 0.275
  • B. (2) 0.53, 0.4
  • C. (3) 0.742, 0.557
  • D. (4) 0.557, 0.418

Solution

Related Formula
Keq = [B]eq[A]eq
Core Logic

Initial equilibrium: A leftharpoons B [A] = 0.5 M, [B] = 0.375 M

Keq = (0.375)/(0.5) = 0.75

Now 0.1 mole of A is added to the 1 L flask. New initial [A] = 0.5 + 0.1 = 0.6 M. Reaction shifts forward: A leftharpoons B Eq: 0.6 - x 0.375 + x

Step 1: Solve for x
Keq = 0.75 = (0.375 + x)/(0.6 - x) 0.75(0.6 - x) = 0.375 + x 0.45 - 0.75x = 0.375 + x

1.75x = 0.075

x = (0.075)/(1.75) = (3)/(70) ≈ 0.043 M
Step 2: Calculate New Concentrations

New concentration of A = 0.6 - 0.043 = 0.557 M New concentration of B = 0.375 + 0.043 = 0.418 M

Pattern Recognition

Le Chatelier addition problems require maintaining Keq constant. Set up ICE table after perturbation, equate to initial Keq.

Chapter Mix

Class 11 Chemistry: Equilibrium

More Equilibrium Questions — jee_main_2025_29_jan_evening

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