The Joint Entrance Examination (JEE) Main is a crucial gateway to prestigious engineering institutions across India. Mathematics, one of the three core subjects in the exam, plays a pivotal role in determining a candidate’s overall performance.
To excel in the JEE Main 2025, mastering the high-weightage and scoring chapters in Mathematics is essential. This comprehensive guide search into the intricacies of the Mathematics section, providing insights into key topics, effective study strategies, and valuable resources to help you achieve your desired score of 60+ in JEE Main 2025.
A comprehensive understanding of the chapter-wise weightage in Mathematics is crucial for prioritizing and optimizing exam preparation. By analyzing previous year question papers, educators have compiled a weightage distribution for each chapter in the Mathematics section of JEE Main 2025. This weightage provides valuable insights into the relative importance of different topics and helps candidates allocate their study time effectively. Refer to the table below for the JEE Main Maths Syllabus weightage –
| Chapters | Total Questions | Weightage |
| Sets | 1 | 3.3% |
| Permutations & Combinations | 1 | 3.3% |
| Probability | 1 | 3.3% |
| Complex Numbers | 1 | 3.3% |
| Binominal Theorem | 1 | 3.3% |
| Limits | 1 | 3.3% |
| Differentiability | 1 | 3.3% |
| Indefinite Integration | 1 | 3.3% |
| Definite Integration | 1 | 3.3% |
| Differential Equations | 1 | 3.3% |
| Height & Distance | 1 | 3.3% |
| Trigonometric Equations | 1 | 3.3% |
| The Area under the Curve | 1 | 3.3% |
| Quadratic Equations | 1 | 3.3% |
| Vectors | 1 | 3.3% |
| Tangents and Normals | 1 | 3.3% |
| Maxima and Minima | 1 | 3.3% |
| Statistics | 1 | 3.3% |
| Parabola | 1 | 3.3% |
| Ellipse | 1 | 3.3% |
| Hyperbola | 1 | 3.3% |
| Sequences & Series | 2 | 6.6% |
| Straight Lines | 2 | 6.6% |
| 3-D Geometry | 2 | 6.6% |
| Determinants | 2 | 6.6% |
Analyzing JEE mains previous year’s question papers is crucial for understanding the exam pattern, the type of questions asked, and the weightage given to different topics. By going through past year papers, you can identify the high-scoring chapters and focus your preparation accordingly.
Benefits of Solving Previous Year’s Papers
JEE Main Maths preparation requires effective note-taking. Well-structured notes are essential for efficient revision, exam preparation, and a deeper understanding of mathematical concepts. Delineated are tips for making notes for JEE Main Maths success –
Effective note-taking is an art that requires practice. Dedication and these tips can transform your notes into a powerful tool for JEE Main success.
Solving sample papers is an excellent way to practice time management, understand JEE mains exam pattern, and identify areas where you need improvement. Here are some tips for solving sample papers:
Analyzing previous year’s JEE Main question papers is not just a practice exercise; it is a strategic tool that empowers you to navigate the exam with confidence. By understanding the exam pattern, identifying high-weightage chapters, decoding question trends, and adapting to evolving exam patterns, you can optimize your preparation and increase your chances of achieving a top score in JEE Mains.
Remember, the key lies in a thorough and methodical approach to analyzing past year papers and incorporating the valuable insights gained into your JEE preparation strategy.
The important chapters of JEE Mains 2025 are: Calculus, Algebra, Coordinate Geometry, Vectors and 3D Geometry, Statistics and Probability
JEE Main is always a competitive exam, and the difficulty level can vary from year to year. However, there is no indication that JEE 2025 will be any tougher than previous years.
The syllabus for maths in IIT JEE 2025 is: Algebra: Sets, relations and functions, complex numbers, quadratic equations, inequalities, permutations and combinations, binomial theorem, sequence and series, matrices and determinants, Calculus: Limits, continuity and differentiability, differentiation, applications of derivatives, integration, applications of integrals, Coordinate Geometry: Cartesian coordinates, straight lines, circles, conic sections, introduction to three-dimensional geometry, Vectors: Vectors in two and three dimensions, scalar and vector products, applications of vectors, Statistics and Probability: Measures of central tendency and dispersion, probability distributions, binomial, Poisson and normal distributions.