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A-Level Chemistry: Rates of Reaction – Key Points | A-Level 化学:反应速率 考点精讲

2026-07-14 20:06 · 本文部分内容由AI辅助创作

📚 A-Level Chemistry: Rates of Reaction – Key Points | A-Level 化学:反应速率 考点精讲

Reaction kinetics is a cornerstone of A-Level Chemistry, exploring how quickly chemical reactions occur and the factors that govern their speeds. Understanding reaction rates is essential not only for predicting yields in industrial processes but also for grasping fundamental concepts like activation energy, collision theory, and reaction mechanisms. This revision guide distils the key concepts, equations, and graphs you need to master rates of reaction.

反应动力学是 A-Level 化学的核心内容,它探讨化学反应进行的快慢以及控制反应速率的因素。理解反应速率不仅对预测工业过程的产率至关重要,也有助于掌握活化能、碰撞理论和反应机理等基本概念。本复习指南提炼了你需要掌握的反应速率关键概念、方程式和图像。


1. Defining Reaction Rate | 定义反应速率

uct per unit time. For a general reaction aA + bB → cC + dD, the rate can be expressed as:
Rate = −(1/a) Δ[A]/Δt = −(1/b) Δ[B]/Δt = (1/c) Δ[C]/Δt = (1/d) Δ[D]/Δt
The negative sign indicates consumption of reactants. Rate is typically measured in mol dm⁻³ s⁻¹.

化学反应速率定义为单位时间内反应物或生成物浓度的变化。对于一般反应 aA + bB → cC + dD,速率可表示为:
Rate = −(1/a)Δ[A]/Δt = −(1/b)Δ[B]/Δt = (1/c)Δ[C]/Δt = (1/d)Δ[D]/Δt
负号表示反应物的消耗。速率通常以 mol dm⁻³ s⁻¹ 为单位。


2. Measuring Reaction Rates | 测量反应速率

Several experimental methods can monitor the progress of a reaction and determine its rate:

有多种实验方法可以监测反应进程并确定其速率:


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3. Collision Theory & Activation Energy | 碰撞理论与活化能

and with the correct orientation. Only effective collisions lead to product formation. The activation energy is the minimum energy barrier that must be overcome for a reaction to proceed. A higher Eₐ means fewer particles have enough energy, resulting in a slower rate at a given temperature.

根据碰撞理论,要发生反应,反应物粒子必须具有足够的动能(≥ 活化能, Eₐ)并以正确的取向碰撞。只有有效碰撞才能形成产物。活化能是反应进行所必须克服的最小能垒。Eₐ 越高,意味着具有足够能量的粒子越少,因此在给定温度下反应速率越慢。


4. Factors Affecting Reaction Rate | 影响反应速率的因素

The rate of a reaction is influenced by several factors:

反应速率受多种因素影响:


5. Rate Equations & Order of Reaction | 速率方程与反应级数

For a reaction A + B → products, the rate equation has the form:
rate = k [A]ᵐ [B]ⁿ
perimentally; they are not simply the stoichiometric coefficients. If m = 0, rate is independent of [A]; if m = 1, rate is directly proportional to [A]; if m = 2, rate is

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