{"id":6750,"date":"2026-01-20T15:24:51","date_gmt":"2026-01-20T09:54:51","guid":{"rendered":"https:\/\/motion.ac.in\/blog\/?p=6750"},"modified":"2026-01-20T15:30:47","modified_gmt":"2026-01-20T10:00:47","slug":"jee-main-maths-syllabus","status":"publish","type":"post","link":"https:\/\/motion.ac.in\/blog\/jee-main-maths-syllabus\/","title":{"rendered":"JEE Main Maths Syllabus 2026: Download PDF"},"content":{"rendered":"<pre><em><strong>Quick Summary:\u00a0<\/strong>The JEE Main 2026 Maths syllabus by NTA covers 14 units from Class 11 and 12 NCERT books, including topics like Algebra, Calculus, Coordinate Geometry, and Trigonometry. The paper has 25 questions, 20 MCQs, and 5 numerical types, with +4 marks for correct answers and -1 for wrong MCQs. The syllabus remains unchanged from 2025. The blog also covers topic-wise weightage, best reference books, and preparation tips. Read the full blog to know the complete syllabus, marking scheme, and smart study strategies.<\/em><\/pre>\n<p><strong>JEE Main Maths Syllabus 2026: <\/strong>The JEE Main math syllabus is announced each year by the National Testing Agency (NTA). To perform well in the NTA JEE Mains examination, one must carefully learn the entire syllabus and analyse everything thoroughly. The Mathematics syllabus of JEE Main is developed from the NCERT Class 11 and Class 12 textbooks, which means that all students anywhere in the country are taught these topics, leading to uniformity across the nation. Candidates should download the whole JEE Main 2026 maths syllabus from the <a href=\"https:\/\/jeemain.nta.nic.in\/\">official NTA website<\/a> and plan to prepare for the exam according to it.<\/p>\n<p>A Total of 14 Units are there from chapters in Class 11 and Class 12 are included in the JEE Maths syllabus. There are 5\u201310 significant topics per unit. Further, here candidates will get the entire JEE Main Maths syllabus from NTA, including all units and topics which are part of JEE Main 2026.<\/p>\n<p>Students must be fully aware of the syllabus. Scheduling the study timetable as per the JEE Main Maths syllabus also ensures that no topic is missed. Students are advised to prepare only as per the official syllabus, as the questions in the exam will be based purely on these subjects. You are likely to score more marks in the exam by covering the full syllabus.<\/p>\n<p><strong>Read More:<\/strong><\/p>\n<ul>\n<li><a href=\"https:\/\/motion.ac.in\/blog\/jee-main-syllabus-nta\/\">JEE Main Syllabus 2026<\/a><\/li>\n<li><a href=\"https:\/\/motion.ac.in\/blog\/free-jee-main-mock-test-papers-and-sample-paper\/\">JEE Main Sample Paper 2026 with Solutions<\/a><\/li>\n<\/ul>\n<h3>JEE Main 2026 Exam Pattern for Mathematics with Marking Scheme<\/h3>\n<p>It is necessary to get acquainted with the <a href=\"https:\/\/motion.ac.in\/blog\/jee-main-exam-pattern\/\">JEE Main 2026 exam pattern<\/a> for Mathematics. The exam pattern is like the roadmap for students and helps in exploring the concerned topics, question types, and their division in previous years&#8217; trends. This can also help the candidates to figure out what they could prepare for without wasting much of their time, and to concentrate on those aspects that have a higher weightage, and be selective in specific areas.<\/p>\n<table style=\"height: 251px;\" width=\"885\">\n<tbody>\n<tr>\n<td><strong>Subject<\/strong><\/td>\n<td><strong>Question Type<\/strong><\/td>\n<td style=\"text-align: center;\"><strong>No. of Questions<\/strong><\/td>\n<td style=\"text-align: center;\"><strong>Marks for Correct Response<\/strong><\/td>\n<td><strong>Negative Marking<\/strong><\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\"><strong>Physics<\/strong><\/td>\n<td>Numerical Value Based<\/td>\n<td style=\"text-align: center;\">5<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>No negative mark<\/td>\n<\/tr>\n<tr>\n<td>Multiple Choice Questions (MCQ)<\/td>\n<td style=\"text-align: center;\">20<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>-1 per wrong<\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\"><strong>Chemistry<\/strong><\/td>\n<td>Numerical Value Based<\/td>\n<td style=\"text-align: center;\">5<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>No negative mark<\/td>\n<\/tr>\n<tr>\n<td>Multiple Choice Questions (MCQ)<\/td>\n<td style=\"text-align: center;\">20<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>-1 per wrong<\/td>\n<\/tr>\n<tr>\n<td rowspan=\"2\"><strong>Mathematics<\/strong><\/td>\n<td>Numerical Value Based<\/td>\n<td style=\"text-align: center;\">5<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>No negative mark<\/td>\n<\/tr>\n<tr>\n<td>Multiple Choice Questions (MCQ)<\/td>\n<td style=\"text-align: center;\">20<\/td>\n<td style=\"text-align: center;\">+4<\/td>\n<td>-1 per wrong<\/td>\n<\/tr>\n<tr>\n<td><strong>Overall<\/strong><\/td>\n<td>\u2013<\/td>\n<td style=\"text-align: center;\"><strong>75<\/strong><\/td>\n<td style=\"text-align: center;\">\u2013<\/td>\n<td>\u2013<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<pre><strong>Check Out: <a href=\"https:\/\/motion.ac.in\/blog\/jee-main-previous-year-question-papers-free-pdf-download\/\">JEE Main Previous Year Question Paper with Solution<\/a><\/strong><\/pre>\n<h2>Detailed JEE Main Maths Syllabus 2026<\/h2>\n<p>The detailed JEE Main maths syllabus with all the chapters covered in the exam is listed below. Aspirants can prepare with the help of this syllabus by also downloading it in a PDF format.<\/p>\n<table style=\"height: 1911px;\" width=\"974\">\n<tbody>\n<tr>\n<td><strong>Chapter Name<\/strong><\/td>\n<td><strong>Key Topics Covered<\/strong><\/td>\n<\/tr>\n<tr>\n<td><strong>Sets, Relations and Functions<\/strong><\/td>\n<td>\n<ul>\n<li>Representation of sets, union, and intersection<\/li>\n<li>Power set, complement of a set, and related algebraic properties<\/li>\n<li>Relations and their types, equivalence relation<\/li>\n<li>Functions \u2013 composition, one-to-one, onto, and into functions<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Complex Numbers &amp; Quadratic Equations<\/strong><\/td>\n<td>\n<ul>\n<li>Representation of complex numbers on the Argand plane in the form <em>a + ib<\/em><\/li>\n<li>An ordered pair of real numbers, modulus, and argument of a complex number<\/li>\n<li>Algebra of complex numbers<\/li>\n<li>Quadratic equations in real &amp; complex systems, relation between coefficients and roots<\/li>\n<li>Nature of roots, formation of quadratic equations with given roots<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Matrices and Determinants<\/strong><\/td>\n<td>\n<ul>\n<li>Different kinds of matrices, the algebra of matrices<\/li>\n<li>Determinants of order 2 and 3, properties, and evaluation<\/li>\n<li>Application of determinants in finding the area of a triangle<\/li>\n<li>Inverse of a square matrix through adjoint and determinants<\/li>\n<li>Solving simultaneous linear equations (two or three variables) using matrices, test of consistency<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Permutations and Combinations<\/strong><\/td>\n<td>\n<ul>\n<li>Counting principle basics<\/li>\n<li>Permutations as arrangements and combinations as selections<\/li>\n<li>Notation P(n, r) and C(n, r) with elementary applications<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Binomial Theorem and Its Applications<\/strong><\/td>\n<td>\n<ul>\n<li>Binomial expansion for a positive integer index<\/li>\n<li>Middle term and general term of expansion<\/li>\n<li>Simple practical uses of the binomial theorem<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Sequences and Series<\/strong><\/td>\n<td>\n<ul>\n<li>Arithmetic progression and geometric progression<\/li>\n<li>Relationship between Arithmetic Mean (A.M.) and Geometric Mean (G.M.)<\/li>\n<li>Insertion of means (A.M. and G.M.) between numbers<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Limit, Continuity and Differentiability<\/strong><\/td>\n<td>\n<ul>\n<li>Real-valued functions: polynomials, rational, logarithmic, trigonometric, exponential and inverse functions<\/li>\n<li>Basic graphs of standard functions<\/li>\n<li>Concept of limits, continuity and differentiability<\/li>\n<li>Derivatives of algebraic, trigonometric, exponential, logarithmic, inverse trigonometric, implicit and composite functions (up to 2nd order)<\/li>\n<li>Applications \u2013 rate of change, increasing &amp; decreasing functions, maxima and minima of single-variable functions<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Integral Calculus<\/strong><\/td>\n<td>\n<ul>\n<li>Integration as inverse process of differentiation<\/li>\n<li>Standard integrals involving algebraic, exponential, logarithmic and trigonometric functions<\/li>\n<li>Integration methods \u2013 substitution, partial fractions, and by parts<\/li>\n<li>Integration using trigonometric identities<\/li>\n<li>Definite integrals as a limit of a sum, properties of definite integrals<\/li>\n<li>Applications: area under simple curves and bounded regions<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Differential Equations<\/strong><\/td>\n<td>\n<ul>\n<li>Order and degree of ordinary differential equations<\/li>\n<li>Method of separation of variables for solutions<\/li>\n<li>Homogeneous and linear differential equations and their solutions<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Coordinate Geometry<\/strong><\/td>\n<td>\n<ul>\n<li>Cartesian coordinates, distance formula, section formula, slope of a line, concept of locus<\/li>\n<li>Straight line \u2013 different forms of equations, intersection of lines, conditions for concurrency, angle between two lines, perpendicular &amp; parallel lines<\/li>\n<li>Coordinates of the centroid, orthocenter and circumcenter of a triangle<\/li>\n<li>Circle \u2013 standard and general forms, radius &amp; center, diameter form, line-circle intersection<\/li>\n<li>Conic sections \u2013 parabola, ellipse and hyperbola in standard form, equations and properties<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Three-Dimensional Geometry<\/strong><\/td>\n<td>\n<ul>\n<li>Coordinates of points in space, distance between two points<\/li>\n<li>Section formula, direction cosines and direction ratios<\/li>\n<li>Equation of a line and a plane in various forms, line-plane intersection<\/li>\n<li>Angle between lines, skew lines, shortest distance between two skew lines<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Vector Algebra<\/strong><\/td>\n<td>\n<ul>\n<li>Scalars and vectors, addition of vectors<\/li>\n<li>Components of vectors in 2D and 3D space<\/li>\n<li>Scalar (dot) product, vector (cross) product<\/li>\n<li>Scalar triple product and vector triple product<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Statistics and Probability<\/strong><\/td>\n<td>\n<ul>\n<li>Mean, median, and mode of grouped and ungrouped data<\/li>\n<li>Variance, standard deviation, mean deviation (grouped &amp; ungrouped)<\/li>\n<li>Probability of events, addition &amp; multiplication rules<\/li>\n<li>Bayes\u2019 theorem<\/li>\n<li>Probability distribution of a random variable<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<tr>\n<td><strong>Trigonometry<\/strong><\/td>\n<td>\n<ul>\n<li>Trigonometric identities and equations<\/li>\n<li>Properties and applications of inverse trigonometric functions<\/li>\n<li>Trigonometric functions and their graphs<\/li>\n<li>Heights and distances<\/li>\n<\/ul>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h4>Has the JEE Main 2026 Mathematics Syllabus Been Reduced?<\/h4>\n<p>Candidates have not received any new official update from NTA about the JEE Main 2026 Maths syllabus. The syllabus was reduced only in the year 2024. It has been the same syllabus since then. Students may follow the list of omitted topics from previous notifications to prepare only the relevant topics.<\/p>\n<table style=\"border-collapse: collapse; width: 744px; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none; font-variant-ligatures: normal; font-variant-caps: normal; orphans: 2; text-align: start; widows: 2; -webkit-text-stroke-width: 0px; text-decoration-thickness: initial; text-decoration-style: initial; text-decoration-color: initial; height: 714px;\" border=\"0\" width=\"464\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"height: 18.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl65\" style=\"height: 18.75pt; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"25\"><strong>Unit\/Chapters<\/strong><\/td>\n<td class=\"xl65\" style=\"border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\"><strong>Deleted Topics<\/strong><\/td>\n<\/tr>\n<tr style=\"height: 30.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 30.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"41\">Complex Numbers and Quadratic Equations<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Square root of a complex number; triangle inequality<\/td>\n<\/tr>\n<tr style=\"height: 30.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 30.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"41\">Matrices and Determinants<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Properties of determinants; elementary transformations<\/td>\n<\/tr>\n<tr style=\"height: 30.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 30.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"41\">Binomial Theorem and Its Simple Applications<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Properties of Binomial coefficients<\/td>\n<\/tr>\n<tr style=\"height: 60.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 60.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"81\">Sequence and Series<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Sum up to n terms of special series ($S_n$, $S_{n^2}$, $S_{n^3}$); Arithmetic-Geometric progression<\/td>\n<\/tr>\n<tr style=\"height: 30.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 30.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"41\">Limit, Continuity, and Differentiability<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Rolle\u2019s and Lagrange\u2019s Mean Value Theorems<\/td>\n<\/tr>\n<tr style=\"height: 15.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 15.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"21\">Integral Calculus<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Integral as the limit of a sum<\/td>\n<\/tr>\n<tr style=\"height: 75.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 75.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"101\">Co-Ordinate Geometry<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Translation of axes; equations of internal and external bisectors of angles between two lines; equation of family of lines<\/td>\n<\/tr>\n<tr style=\"height: 60.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 60.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"81\">Three Dimensional Geometry<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Equations of a line and a plane in different forms; intersection of a line and a plane; coplanar lines<\/td>\n<\/tr>\n<tr style=\"height: 15.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 15.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"21\">Vector Algebra<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Scalar and vector triple product<\/td>\n<\/tr>\n<tr style=\"height: 30.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 30.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"41\">Statistics and Probability<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Bernoulli trials; binomial distribution<\/td>\n<\/tr>\n<tr style=\"height: 15.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 15.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"21\">Trigonometry<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">Heights and distances<\/td>\n<\/tr>\n<tr style=\"height: 15.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 15.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"21\">Mathematical Inductions<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">The entire chapter is removed<\/td>\n<\/tr>\n<tr style=\"height: 15.75pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\">\n<td class=\"xl66\" style=\"height: 15.75pt; border-top: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\" height=\"21\">Mathematical Reasoning<\/td>\n<td class=\"xl66\" style=\"border-top: none; border-left: none; width: 174pt; --tw-border-spacing-x: 0; --tw-border-spacing-y: 0; --tw-translate-x: 0; --tw-translate-y: 0; --tw-rotate: 0; --tw-skew-x: 0; --tw-skew-y: 0; --tw-scale-x: 1; --tw-scale-y: 1; --tw-scroll-snap-strictness: proximity; --tw-ring-offset-width: 0px; --tw-ring-offset-color: #fff; --tw-ring-color: rgba(46,106,204,.5); --tw-ring-offset-shadow: 0 0 #0000; --tw-ring-shadow: 0 0 #0000; --tw-shadow: 0 0 #0000; --tw-shadow-colored: 0 0 #0000; box-sizing: border-box; scrollbar-width: none;\" width=\"232\">The entire chapter is removed<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<pre><strong>Check Out: <a href=\"https:\/\/motion.ac.in\/blog\/jee-main-weightage-chapter-wise\/\">JEE Main 2026 Chapter wise Weightage For Physics, Chemistry &amp; Mathematics<\/a><\/strong><\/pre>\n<h3>JEE Main 2026 Mathematics Topic Weightage<\/h3>\n<p>Students can also refer to the weightage of various topics in JEE Main Mathematics 2026. The chapter-wise weightage of the syllabus can change slightly from year to year and even from session to session. The weightage shared under gives a perspective to the students as to which topics deserve more priority, since it is based on an analysis of previous years&#8217; question papers.<\/p>\n<table style=\"height: 1104px;\" width=\"941\">\n<tbody>\n<tr>\n<td width=\"42%\"><strong>Topic Area<\/strong><\/td>\n<td width=\"28%\"><strong>Number of Questions<\/strong><\/td>\n<td width=\"29%\"><strong>Approx. Exam Weight<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Straight Lines &amp; Coordinates<\/td>\n<td width=\"28%\">2<\/td>\n<td width=\"29%\">6.6%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Series &amp; Sequences<\/td>\n<td width=\"28%\">2<\/td>\n<td width=\"29%\">6.6%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">3D Geometry<\/td>\n<td width=\"28%\">2<\/td>\n<td width=\"29%\">6.6%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Determinants<\/td>\n<td width=\"28%\">2<\/td>\n<td width=\"29%\">6.6%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Quadratic Equations<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Vectors in Space<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Tangent &amp; Normal Problems<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Maxima and Minima<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Probability Concepts<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Complex Number Theory<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Permutations &amp; Combinatorics<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Binomial Expansions<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Calculus: Limits<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Differentiation Topics<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Integration (Indefinite)<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Integration (Definite)<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Differential Equations<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Trigonometric Equations<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Height &amp; Distance Problems<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Area under Curve<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Statistics Basics<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Parabola Analysis<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Ellipse Properties<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Hyperbola Concepts<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Logical &amp; Mathematical Reasoning<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<tr>\n<td width=\"42%\">Set Theory<\/td>\n<td width=\"28%\">1<\/td>\n<td width=\"29%\">3.3%<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<pre><strong>Check Out: <a href=\"https:\/\/motion.ac.in\/blog\/best-books-for-jee-main\/\">Best Books to Prepare for JEE Main 2026<\/a><\/strong><\/pre>\n<h3>Best Books for JEE Main 2026 Maths Preparation<\/h3>\n<p>Picking the right books is very important to score well. Preparation is easier and more efficient when students have the right reference books. Here is a list of books recommended for the JEE Main 2026 Maths preparation, which candidates can consider while preparing themselves for exams.<\/p>\n<table style=\"height: 256px;\" width=\"951\">\n<tbody>\n<tr>\n<td width=\"60%\"><strong>Book\/Author<\/strong><\/td>\n<td width=\"39%\"><strong>Best For<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">NCERT Class 11 &amp; 12 Textbooks<\/td>\n<td width=\"39%\">Foundational Concepts<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">Objective Mathematics by R.D. Sharma<\/td>\n<td width=\"39%\">Basic concepts and practice<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">Plane Trigonometry\u00a0by S.L.\u00a0Loney<\/td>\n<td width=\"39%\">Trigonometry<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">The Elements of Coordinate Geometry\u00a0by S.L.\u00a0Loney<\/td>\n<td width=\"39%\">Coordinate Geometry<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">Integral Calculus &amp; Differential Calculus\u00a0by Amit M. Agarwal<\/td>\n<td width=\"39%\">Calculus (Integral &amp; Differential)<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">Algebra by S.K.\u00a0Goyal\u00a0(Arihant Publications)<\/td>\n<td width=\"39%\">Algebra<\/td>\n<\/tr>\n<tr>\n<td width=\"60%\">Previous Year Question (PYQ) Books<\/td>\n<td width=\"39%\">Exam Pattern Familiarity and Practice<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h3>JEE Main 2026 Maths Preparation Tips<\/h3>\n<p>Mathematics is a very important subject in JEE Main as it is a scoring subject compared to physics and chemistry. Good hold on the concepts, formulas, and problem-solving speed can increase your overall percentile, resulting in better chances of getting admission to NIT or IIIT. As Maths is one of the key subjects for almost all engineering branches, scoring well in it will not just <u class=\"aid\">(<a href=\"http:\/\/idioms.in\/just-in-case\/#\">just in case definition<\/a>)<\/u> help you clear the JEE Main exam but also lay down a strong foundation for JEE Advanced or future studies.<\/p>\n<h5>Here are the JEE Main Maths Preparation Tips for the same:<\/h5>\n<ul>\n<li>Complete JEE Main Maths syllabus covering important topics from Calculus, Trigonometry, Algebra, and Coordinate Geometry.<\/li>\n<li>Study from the NCERT first and then go to the advanced reference books for better problem-solving.<\/li>\n<li>Solve the <a href=\"https:\/\/motion.ac.in\/blog\/jee-main-previous-year-question-papers-free-pdf-download\/\">previous years\u2019 question papers<\/a> to know the examination pattern and frequently asked questions.<\/li>\n<li>Take mocks at regular intervals, and under time <u class=\"aid\">(<a href=\"http:\/\/idioms.in\/race-against-time\/#\">race against time phrase meaning<\/a>)<\/u> pressures to increase speed &amp; accuracy.<\/li>\n<li>Separate the time for study for concept revision, practice, and test so that you can prepare optimally.<\/li>\n<li>Keep a formula sheet for daily revision of the important results and the shortcuts.<\/li>\n<li>Resolve doubts at the soonest to avoid any confusion later.<\/li>\n<li>Practice daily, be consistent, disciplined, and focused, as only practice will give better confidence and high scores.<\/li>\n<\/ul>\n<h4>FAQs on JEE Main Maths Syllabus 2026<\/h4>\n<h6>Q: How many chapters are there in the JEE Main syllabus?<\/h6>\n<p>The JEE Main syllabus includes chapters from all three subjects. Physics has nearly 20 chapters, Chemistry also has about 20, and the JEE Main maths syllabus has around 28 to 30 chapters. Altogether, the total comes to roughly 68 to 70 chapters across Physics, Chemistry, and Mathematics.<\/p>\n<h6>Q: What is the chapter weightage of Class 11 and Class 12 in the JEE Main syllabus?<\/h6>\n<p>The division is not hard and fast, but in general, those from Class 12 have more weightage. Almost about 55\u201360% of the questions are from Class 12, and the remaining 40\u201345% are covered from the Class 11 portion of the JEE Main syllabus.<\/p>\n<h6>Q: Is the JEE Main syllabus the same as the JEE Advanced?<\/h6>\n<p>The syllabus of JEE Main and JEE Advanced are not completely identical. Both are out of the NCERT classes 11 and 12, but JEE Advanced is more detailed, and it has some additional topics as well. For instance, chapters of Thermal Physics and some units of Electrochemistry are there in JEE Advanced, and are not included in JEE Main.<\/p>\n<h6>Q: How many questions are asked from the JEE Main math syllabus?<\/h6>\n<p>The JEE Main Mathematics paper has 30 questions. Of these, 20 are MCQs, and 10 are Numeric value-type questions. 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