How important is Differential Equations for JEE?
Differential Equations is part of the official JEE Main Mathematics syllabus and is tested across both Main and Advanced papers.
Mathematics · JEE
Differential Equations Weightage for JEE
13+ syllabus-aligned questions available
Quick answer
Differential Equations appears regularly in JEE Main and Advanced. Focus on high-frequency subtopics from Ordinary differential equations, their order and degree, The solution of differential equation by the method of separation of variables, Solution of a homogeneous and linear differential equation of the type dy/dx + p(x)y = q(x) and pair revision with timed MCQs.
Prioritise high-return topics first. This weightage guide for Differential Equations helps you allocate revision time before JEE Mathematics papers.
JEE weightage analysis
1–2 questions; separation and linear DE.
JEE Formula Sheet
36+ important formulas for Differential Equations
Subtopics in Differential Equations
- Ordinary differential equations, their order and degree
- The solution of differential equation by the method of separation of variables
- Solution of a homogeneous and linear differential equation of the type dy/dx + p(x)y = q(x)
View Differential Equations formula sheet — 36+ JEE formulas
Popular questions in Differential Equations
- The differential equation corresponding to \( x y=c^{2}, \) where \( c \) is an arbitrary constant, is:…
- The order and degree of the differential equation, \( \left(\frac{d^{2} y}{d x^{2}}\right)^{3}=\sin y+3 x \quad \) are…
- Assertion A normal is drawn at a point \( \boldsymbol{P}(\boldsymbol{x}, \boldsymbol{y}) \) of \( \mathbf{a} \) curve. I…
- Assertion The order of the differential equation, of which \( \boldsymbol{x} \boldsymbol{y}=\boldsymbol{c} \boldsymbol{e…
- The differential equation corresponding to \( x y=c^{2}, \) where \( c \) is an arbitrary constant, is:…
- Consider the following statements: 1. The general solution of \( \frac{d y}{d x}=f(x)+ \) \( x \) is of the form \( y=g(…
Frequently asked questions
Which Differential Equations subtopics matter most?
Key areas include Ordinary differential equations, their order and degree, The solution of differential equation by the method of separation of variables, Solution of a homogeneous and linear differential equation of the type dy/dx + p(x)y = q(x). Prioritise these before edge cases.
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