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"Mastering equilibrium can get you 8–10 marks in NEET Chemistry—enough to push you into the top 1%! From drug reactions in your body to industrial ammonia synthesis, equilibrium decides whether a reaction happens… or just stops. Today, you’ll learn the exact steps to solve any Kc, Kp, Le Chatelier, or dissociation problem—no guessing, no panic."
Before diving in, ensure you understand:1. Balanced chemical equations – Coefficients become exponents in equilibrium expressions.2. Mole concept & concentration – Moles per liter (mol/L) = molarity (M).3. Partial pressure – For gases, pressure is proportional to moles (Dalton’s Law).
Formula: Kc = [Products] / [Reactants] - [ ] = Molar concentration at equilibrium (mol/L) - Exponents = Coefficients from balanced equation - Solids & pure liquids are NOT included in Kc.
MEMORISE THIS: Kc is temperature-dependent but pressure/concentration-independent.
Formula: Kp = (P_products) / (P_reactants) - P = Partial pressure of gases at equilibrium (in atm or bar) - Exponents = Coefficients from balanced equation - Only gases are included (solids/liquids ignored).
Relation between Kc and Kp: Kp = Kc (RT)^Δn - R = 0.0821 L·atm·mol⁻¹·K⁻¹ (gas constant) - T = Temperature (Kelvin) - Δn = (Moles of gaseous products) – (Moles of gaseous reactants)
MEMORISE THIS: If Δn = 0, Kp = Kc.
Definition: If a system at equilibrium is disturbed, it shifts to counteract the change and restore equilibrium.
Factors & Effects: | Change | Shift Direction | Effect on K | |------------------|---------------------|-----------------| | ↑ Concentration | Away from added species | No change | | ↑ Pressure | Toward fewer gas moles | No change | | ↑ Temperature | Toward endothermic reaction | K changes | | Catalyst | No shift | No change |
MEMORISE THIS: Only temperature changes K!
Definition: Fraction of reactant that dissociates into products. Formula: α = (Amount dissociated) / (Initial amount)
Relation to Kc (for weak electrolytes): For A ⇌ nB + mC, Kc = [C]^m [B]^n / [A] = (α^n × α^m × C^(n+m-1)) / (1 – α) - C = Initial concentration of reactant - α = Degree of dissociation
MEMORISE THIS: For small α (α < 0.1), 1 – α ≈ 1, so Kc ≈ α²C.
Key Rule: Change row follows stoichiometric coefficients.
Problem: For H₂(g) + I₂(g) ⇌ 2HI(g), at equilibrium, [H₂] = 0.2 M, [I₂] = 0.2 M, [HI] = 0.6 M. Find Kc.
Solution:1. Balanced equation: H₂ + I₂ ⇌ 2HI2. Kc expression: Kc = [HI]² / ([H₂][I₂])3. Substitute values: Kc = (0.6)² / (0.2 × 0.2) = 0.36 / 0.04 = 9
What we did and why: - Wrote Kc expression directly from balanced equation. - Plugged in equilibrium concentrations (no ICE table needed here). - Kc = 9 means products are favored at equilibrium.
Problem: For PCl₅(g) ⇌ PCl₃(g) + Cl₂(g), Kp = 0.82 atm at 500 K. If initial PCl₅ pressure is 1 atm, find equilibrium partial pressures.
Solution:1. Balanced equation: PCl₅ ⇌ PCl₃ + Cl₂2. ICE Table: | Species | Initial (atm) | Change (atm) | Equilibrium (atm) | |---------|--------------|--------------|-------------------| | PCl₅ | 1.0 | -x | 1.0 – x | | PCl₃ | 0 | +x | x | | Cl₂ | 0 | +x | x |
What we did and why: - Used ICE table to track pressure changes. - Solved quadratic equation (no approximation since Kp is large). - Δn = +1, so Kp ≠ Kc (but Kp was given, so no conversion needed).
Problem: For 2SO₃(g) ⇌ 2SO₂(g) + O₂(g), ΔH = +198 kJ/mol. If: - Volume is doubled, - Temperature is increased, - A catalyst is added, Predict the effect on: a) Equilibrium position b) Kc c) Degree of dissociation (α) of SO₃.
Solution:1. Balanced equation: 2SO₃ ⇌ 2SO₂ + O₂ (ΔH = +198 kJ/mol)2. Effect of volume doubling (↓ pressure): - Shift: Toward more gas moles (right, since 3 moles > 2 moles). - Kc: No change (only temperature affects K). - α: Increases (more dissociation to counteract pressure drop).3. Effect of temperature increase: - Shift: Toward endothermic reaction (right, ΔH = +ve). - Kc: Increases (favors products at higher T). - α: Increases (more dissociation).4. Effect of catalyst: - Shift: No change (catalyst speeds up both forward & reverse reactions equally). - Kc: No change. - α: No change (only reaches equilibrium faster).
What we did and why: - Applied Le Chatelier’s Principle separately for each change. - Temperature is the only factor that changes Kc. - Catalysts never affect equilibrium position or K.
"Listen up—this is your 60-second equilibrium survival guide for NEET:
You’ve got this. Now go crush that equilibrium question!
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