3.1.9 - Rates
Definition: Measure of how the concentration of a reagent or product changes over time.
Units for rate: mol dm⁻³ s⁻¹
Increasing reactant concentration results in more molecules in a volume, leading to more successful collisions and an increased reaction rate.
Definition: Minimum energy required to initiate a reaction by breaking chemical bonds.
Function: Increase the rate of reaction by lowering the activation energy through alternative reaction pathways without undergoing any permanent change themselves.
Illustrated with and without a catalyst to show the difference in activation energies.
At higher temperatures, the curve shifts, indicating that more particles have energy greater than or equal to the activation energy.
Rate of Reaction: Change in concentration of reactant or product per unit time.
Collision Theory: Particles must collide with sufficient energy and correct orientation for a successful reaction.
Initial Rate of Reaction: Rate at the start (t=0).
Define key terms such as order of reaction and rate constant.
Analyze how changing concentration affects reaction rates based on various orders (0, 1, 2).
Focus on calculating rate constants, their units, and how they vary with temperature.
Apply the Arrhenius equation for calculations.
Zero Order:
Relationship: Rate = [A]⁰ (No effect of [A] on rate).
First Order:
Relationship: Rate = [A]¹ (Rate doubles when concentration doubles).
Second Order:
Relationship: Rate = [A]² (Rate increases quadratically with concentration).
Using the example: 2A + B + 3C → products.
Determining the rate equation based on experimental data and orders derived from concentration changes.
Overall order of reaction equals the sum of individual orders.
Experiments comparing initial rates and concentrations to derive the order.
Example: As [A] doubles, rate doubles.
Conclude that the reaction is first order with respect to [A].
Use experimental data to formulate and justify rate equations.
Understand how to relate experimental changes (e.g., doubling concentrations) to changes in reaction rate.
Rate = k[A]²[B] (Second order in A, first order in B).
Determine units for rate constant based on the overall order of the reaction.
Understand that k = Ae⁻(Ea/RT) links temperature, rate constant, and activation energy:
A = Pre-exponential factor
Ea = Activation energy
ln k = ln A - (Ea/RT) for linearization of the equation.
Zero Order: No effect of concentration on the rate (flat line).
First Order: Linear relationship (linearly increasing).
Second Order: Exponential curve showing rate increase.
Measure the gradient at t=0 to find initial rate.
The slowest step in a mechanism determines the rate of the overall reaction.
The balanced equation does not provide information regarding RDS.
Practical examples on finding rate constants through experiments and data analysis.
Task review to solidify understanding of rate constants, activation energy, and Arrhenius applications.
Recognize and derive orders from concentration and time graphs.
Understand the components and application of the Arrhenius equation in reaction kinetics.
Definition: Measure of how the concentration of a reagent or product changes over time.
Units for rate: mol dm⁻³ s⁻¹
Increasing reactant concentration results in more molecules in a volume, leading to more successful collisions and an increased reaction rate.
Definition: Minimum energy required to initiate a reaction by breaking chemical bonds.
Function: Increase the rate of reaction by lowering the activation energy through alternative reaction pathways without undergoing any permanent change themselves.
Illustrated with and without a catalyst to show the difference in activation energies.
At higher temperatures, the curve shifts, indicating that more particles have energy greater than or equal to the activation energy.
Rate of Reaction: Change in concentration of reactant or product per unit time.
Collision Theory: Particles must collide with sufficient energy and correct orientation for a successful reaction.
Initial Rate of Reaction: Rate at the start (t=0).
Define key terms such as order of reaction and rate constant.
Analyze how changing concentration affects reaction rates based on various orders (0, 1, 2).
Focus on calculating rate constants, their units, and how they vary with temperature.
Apply the Arrhenius equation for calculations.
Zero Order:
Relationship: Rate = [A]⁰ (No effect of [A] on rate).
First Order:
Relationship: Rate = [A]¹ (Rate doubles when concentration doubles).
Second Order:
Relationship: Rate = [A]² (Rate increases quadratically with concentration).
Using the example: 2A + B + 3C → products.
Determining the rate equation based on experimental data and orders derived from concentration changes.
Overall order of reaction equals the sum of individual orders.
Experiments comparing initial rates and concentrations to derive the order.
Example: As [A] doubles, rate doubles.
Conclude that the reaction is first order with respect to [A].
Use experimental data to formulate and justify rate equations.
Understand how to relate experimental changes (e.g., doubling concentrations) to changes in reaction rate.
Rate = k[A]²[B] (Second order in A, first order in B).
Determine units for rate constant based on the overall order of the reaction.
Understand that k = Ae⁻(Ea/RT) links temperature, rate constant, and activation energy:
A = Pre-exponential factor
Ea = Activation energy
ln k = ln A - (Ea/RT) for linearization of the equation.
Zero Order: No effect of concentration on the rate (flat line).
First Order: Linear relationship (linearly increasing).
Second Order: Exponential curve showing rate increase.
Measure the gradient at t=0 to find initial rate.
The slowest step in a mechanism determines the rate of the overall reaction.
The balanced equation does not provide information regarding RDS.
Practical examples on finding rate constants through experiments and data analysis.
Task review to solidify understanding of rate constants, activation energy, and Arrhenius applications.
Recognize and derive orders from concentration and time graphs.
Understand the components and application of the Arrhenius equation in reaction kinetics.