Rate of reaction, rate law, order and molecularity, integrated rate equations, half-life and the Arrhenius equation.
Rate of reaction, rate law, order and molecularity, integrated rate equations, half-life and the Arrhenius equation.
Everything you need for this topic on one page: the ideas, the formulas, the traps, and free lectures that explain it well.
Last updated: 26 October 2026
Rate of reaction, rate law, order and molecularity, integrated rate equations, half-life and the Arrhenius equation.
Printable Chemical Kinetics formula sheet: formulas, key ideas and traps on one page. Save it as a PDF for offline revision.
Appears frequently. Frequent and formula-based. Units of k tell you the order instantly.
Chapter names follow the current rationalised NCERT textbooks. Read these sections before solving PYQs.
| Class | Book | Chapter | Sections JEE asks from |
|---|---|---|---|
| Class 12 | Chemistry Part I | Chemical Kinetics | Rate of a Chemical Reaction; Factors Influencing Rate of a Reaction; Integrated Rate Equations; Half-Life of a Reaction; Temperature Dependence of the Rate of a Reaction |
Question. A first-order reaction A → B has a rate constant k₁ = 2.0 × 10⁻³ s⁻¹ at 300 K. The activation energy for this reaction is 50 kJ/mol. At what temperature will the half-life of this reaction be 100 seconds? Also, if the initial concentration of A is 0.5 M, find the concentration of A after 200 seconds at this new temperature. (R = 8.314 J/mol·K)
Answer: Temperature T₂ = 320 K and concentration [A] = 0.125 M
This example was solved twice independently and both solutions agree.
Full-chapter free lectures picked from YouTube search results by views, from established JEE channels (mostly in Hinglish). Use the subtopic list to jump straight to the part you need (timestamps come from each video's own chapter list). Watch one, then solve PYQs the same day.
Appears frequently. It is part of the official 'Chemical Kinetics' unit in the JEE Main 2027 syllabus.
First order: k = (2.303/t) log([A]₀/[A]); t½ (first order) = 0.693/k; zero order: [A]₀/2k; Arrhenius: k = A e^(−Eₐ/RT).
Understand the key ideas from NCERT or one full lecture, learn the formula sheet, then solve 25–30 past JEE questions on the topic. Frequent and formula-based. Units of k tell you the order instantly.