Eduqas A-Level Chemistry A410QS
Formulae and Equations
Basic Ideas About Atoms
Chemical Calculations
Bonding
Solid Structures
The Periodic Table
Simple Equilibria and Acid-Base Reactions
Thermochemistry
Rates of Reaction
The Wider Impact of Chemistry
Organic Compounds
Hydrocarbons
Halogenoalkanes
Alcohols and Carboxylic Acids
Instrumental Analysis
Redox and Standard Electrode Potential
Redox Reactions
Chemistry of the P-Block
Chemistry of the D-Block Transition Metals
Chemical Kinetics
Enthalpy Changes for Solids and Solutions
Entropy and Feasibility of Reactions
Equilibrium Constants
Acid-Base Equilibria
Stereoisomerism
Aromaticity
Alcohols and Phenols
Aldehydes and Ketones
Carboxylic Acids and Their Derivatives
Amines
Amino Acids, Peptides and Proteins
Organic Synthesis and Analysis
Specified Practical Work
Practical Skills and Techniques
Mathematical Skills in Chemistry
Mathematical Skills in Chemistry
The gas equation and equilibrium expressions
- 3 things to know
- Component 3
Overview
Recall questions on the ideal gas equation and the units each symbol requires, rearranging it for any quantity, worked calculations of volume, pressure and moles, mole fractions and partial pressures, and the algebra of substituting into and rearranging an equilibrium expression.
What you need to know
Answer each one before you reveal it.
Why must the mole fractions of the components of a gas mixture add up to one?
Why does the value of an equilibrium constant change with temperature but not with pressure or the addition of a catalyst?
Questions from this subtopic
Each one with the model answer underneath.
- 1
State the ideal gas equation and the units in which each quantity must be substituted.
Model answer
The equation is pV = nRT, with the pressure in pascals, the volume in cubic metres, the amount in moles and the temperature in kelvin, while R is 8.314 J K⁻¹ mol⁻¹.
- 2
Why must the temperature be converted to kelvin before it is used in the ideal gas equation?
Model answer
The relationship states that volume is proportional to temperature, which is only true on a scale whose zero is the point of zero molecular motion. Using degrees Celsius would make the volume zero at the freezing point of water.
- 3
A mass of 0.500 g of a gas occupies 200 cm³ at 1.01 × 10⁵ Pa and 373 K. Calculate its molar mass.
Model answer
The amount is pV ÷ RT = (1.01 × 10⁵ × 2.00 × 10⁻⁴) ÷ (8.314 × 373) = 20.2 ÷ 3101 = 6.51 × 10⁻³ mol, so the molar mass is 0.500 ÷ 6.51 × 10⁻³ = 76.8 g mol⁻¹.
- 4
Calculate the volume occupied by 0.250 mol of a gas at 298 K and 1.00 × 10⁵ Pa.
Model answer
Rearranging gives V = nRT ÷ p = (0.250 × 8.314 × 298) ÷ 1.00 × 10⁵ = 6.19 × 10⁻³ m³, which is 6.19 dm³.
- 5
What happens to the volume of a fixed amount of gas when its absolute temperature is doubled at constant pressure?
Model answer
The volume doubles, because with p, n and R all fixed the volume is directly proportional to the absolute temperature.
- 6
Using a molar gas volume of 24.0 dm³ mol⁻¹, calculate the volume of carbon dioxide produced from 0.0500 mol of calcium carbonate.
Model answer
Each mole of carbonate gives one mole of gas, so the volume is 0.0500 × 24.0 = 1.20 dm³.
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