Question 6.2.3: Additional Answer Options

2021 - November - Paper 2 - Question 6

Marking criteria for option 2:

  • (1) Initial n(P) and n(Q2) and n(PQ) from table.
  • (2) Change in n(P) = equilibrium n(P) – initial n(P).
  • (3) USING ratio: P : Q2 : PQ = 2 : 1 : 2.
  • (4) Equilibrium n(Q2) = initial n(Q2) + change in n(Q2) and Equilibrium n(PQ) = initial n(PQ) - change in n(PQ).
  • (5) Divide equilibrium amounts of P and Q2 and PQ by 2 dm3.
  • (6) Correct Kc expression (formulae in square brackets).
  • (7) Substitution of equilibrium concentrations into Kc expression.
  • (8) Final answer: 10,889.

Marking criteria option 3:

  • (1) Initial n(P) = 4 mol and n(Q2) = 2,4 mol and n(PQ) = 0.
  • (2) Change in n(P) = equilibrium n(P) – initial n(P) = 2,8 mol.
  • (3) USING ratio: P : Q2 : PQ = 2 : 1 : 2.
  • (4) Equilibrium n(Q2) = initial n(Q2) + change in n(Q2) and Equilibrium n(PQ) = initial n(PQ) - change in n(PQ).
  • (5) Divide equilibrium amounts of P and Q2 and PQ by 2 dm3.
  • (6) Correct Kc expression (formulae in square brackets).
  • (7) Substitution of equilibrium concentrations into Kc expression.
  • (8) Final answer: 10,889.

Marking criteria option 4:

  • (1) Initial c(P) and c(Q2) and c(PQ) from table.
  • (2) Change in c(P) = equilibrium c(P) – initial c(P).
  • (3) USING ratio: P : Q2 : PQ = 2 : 1 : 2.
  • (4) Equilibrium n(Q2) = initial n(Q2) + change in n(Q2) and Equilibrium n(PQ) = initial n(PQ) - change in n(PQ).
  • (5) Divide initial amounts of P and Q2 and PQ by 2 dm3
  • (6) Correct Kc expression (formulae in square brackets).
  • (7) Substitution of equilibrium concentrations into Kc expression.
  • (8) Final answer: 10,889.

Or

Option 2

  PQ P Q2
Initial quantity (mol) 3,2 0,8 0,8
Change (mol) 0,4 0,4 0,2
Quantity at equilibrium (mol) 2,8 1,2 1,0
Equilibrium concentration (mol∙dm-3) 1,4 0,6 0,5

Reverse reaction:

\mathrm{K}_{\mathrm{c}}=\frac{[\mathrm{P}]^2\left[\mathrm{Q}_2\right]}{[\mathrm{PQ}]^2}

=\frac{(0,6)^2(0,5)}{(1,4)^2}

\mathrm{K}_{\mathrm{c}}=0,09

Forward reaction:

\mathrm{K}_{\mathrm{c}}=\frac{1}{0,09}

=10,89


Or

Option 3

  P Q2 PQ
Initial quantity (mol) 4 2,4 0
Change (mol) 2,8 1,4 2,8
Quantity at equilibrium (mol) 1,2 1,0 2,8
Equilibrium concentration (mol∙dm-3) 0,6 0,5 1,4

 

K_{c}=\frac{[PQ]^2}{\left[Q_2\right][P]^2}

=\frac{1,4^2}{(0,5)(0,6)^2}

=10,89


Or

Option 4

  P Q2 PQ
Initial concentration (mol∙dm-3) 0,4 0,4 1,6
Change in concentration (mol∙dm-3) 0,2 0,1 0,2
Equilibrium concentration (mol∙dm-3) 0,6 0,5 1,4

K_{c}=\frac{[PQ]^2}{\left[Q_2\right][P]^2}

=\frac{1,4^2}{(0,5)(0,6)^2}

=10,89

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