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ICE Table Guide for Equilibrium Calculations
Mar 3, 2025
Equilibrium Concentration Calculations: ICE Tables
Introduction to ICE Tables
ICE stands for
Initial, Change, and Equilibrium
.
Used in equilibrium concentration calculations when initial concentrations are provided.
I (Initial):
Concentration or pressure of all species at the start of the reaction (products initially at 0).
C (Change):
Denoted by a negative sign for reactants (consumed) and positive for products (formed).
E (Equilibrium):
Sum of initial concentration and the change.
Steps to Creating an ICE Table
Start with Balanced Chemical Equation:
Coefficients determine the magnitude of change.
Set Up ICE Table:
Rows: I, C, E
Columns: Species involved in the reaction
Write Equilibrium Expression:
Based on the balanced chemical equation.
Calculate Reaction Quotient:
Determines if the system is at equilibrium or needs to shift.
Example Problem
Given Reaction at 700K:
Start with 1.0 mole CO and 1.0 mole H2O in a 5L container.
Goal:
Find moles of each substance at equilibrium if K_eq = 0.83.
Solving the Example
Check Balance of Reaction:
Ensure all elements are balanced.
Determine Initial Concentrations:
Using formula
C = n/V
: 1.0 mole / 5L = 0.20 M for both CO and H2O.
Products start at 0 M.
Set Up ICE Table with CO, H2O, H2, and CO2:
I:
0.20 M for reactants, 0 for products.
C:
-x for reactants, +x for products.
E:
0.20 - x for reactants, x for products.
Write K_eq Expression:
K_eq = [H2][CO2] / [CO][H2O] = x^2 / (0.20 - x)^2 = 0.83
Solve for x:
Simplify using perfect squares: 0.83 = x^2 / (0.2 - x)^2.
Square root both sides to solve for x.
Result: x ≈ 0.09534 M
Calculate Equilibrium Concentrations:
Reactants:
0.20 - x = 0.1046 M
Products:
x = 0.09534 M
Convert to Moles:
Use c = n/V to convert concentrations to moles.
Reactants and products moles calculated.
Conclusion
At equilibrium, CO and H2O are each 0.52 moles; H2 and CO2 are each 0.48 moles.
Consistent with K_eq value indicating greater concentration of reactants than products.
Next Topic:
Handling quadratic equations in ICE tables when perfect squares are not applicable.
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