The most complete self-study resource for CBSE Class 12 Mathematics Board Exam 2026 — covering all 13 chapters, 3 sample papers, mind maps, topical exercises, and NCERT + Exemplar solutions.
If you are preparing for the CBSE Class 12 Mathematics Board Exam 2026, the Arihant All in One Mathematics Class 12 is one of the most comprehensive and trusted self-study books available. Strictly based on the latest CBSE syllabus and exam pattern for 2025–26, this book covers all 13 chapters across 6 units with simplified theory, topical exercises, objective questions (MCQs, Case Based, Assertion-Reason), subjective questions (VSA, SA, LA), mind maps, periodic tests, and 3 full-length sample papers.
📘 Arihant All in One Mathematics — Class 12 CBSE 2026
Complete study material including theory, exercises, objective questions, mind maps, periodic tests and 3 sample papers — all based on the latest CBSE 2025–26 syllabus and pattern.
⬇️ Free PDF · Google Drive Download Arihant Maths PDF →The book covers all 6 units and 13 chapters as per the latest CBSE 2025–26 course structure (240 total periods):
| Unit | Topics / Chapters | Periods | Marks |
|---|---|---|---|
| Unit I | Relations & Functions (Ch. 1–2) | 30 | 08 |
| Unit II | Algebra — Matrices & Determinants (Ch. 3–4) | 50 | 10 |
| Unit III | Calculus — Continuity, Derivatives, Integrals, Diff. Equations (Ch. 5–9) | 80 | 35 |
| Unit IV | Vectors & 3D Geometry (Ch. 10–11) | 30 | 14 |
| Unit V | Linear Programming (Ch. 12) | 20 | 05 |
| Unit VI | Probability (Ch. 13) | 30 | 08 |
| Total | 13 Chapters · 6 Units | 240 | 80 |
All 13 chapters are covered in full depth with theory, exercises, and exam-pattern questions:
| Ch. | Chapter Name | Unit | Key Topics |
|---|---|---|---|
| 1 | Relations and Functions | I | Reflexive, symmetric, transitive & equivalence relations; one-one & onto functions; equivalence classes |
| 2 | Inverse Trigonometric Functions | I | Definition, range, domain, principal value branch, graphs & elementary properties |
| 3 | Matrices | II | Concept, order, types, operations, transpose, symmetric & skew-symmetric, invertible matrices |
| 4 | Determinants | II | Determinants up to 3×3, minors, co-factors, adjoint, inverse, solving linear equations |
| 5 | Continuity and Differentiability | III | Chain rule, composite, implicit, exponential, logarithmic & parametric differentiation; 2nd order derivatives |
| 6 | Applications of Derivatives | III | Rate of change, increasing/decreasing functions, maxima and minima |
| 7 | Integrals | III | Integration by substitution, partial fractions & by parts; special integrals; definite integrals |
| 8 | Applications of Integrals | III | Area under curves — lines, circles, parabolas, ellipses |
| 9 | Differential Equations | III | Order, degree, general & particular solutions; separation of variables; homogeneous & linear DEs |
| 10 | Vectors | IV | Types, components, addition, scalar multiplication, position vector, dot & cross product |
| 11 | Three-Dimensional Geometry | IV | Direction cosines & ratios, equations of a line, angle between lines, shortest distance |
| 12 | Linear Programming | V | LPP formulation, graphical method (2 variables), constraints, objective function, feasible region |
| 13 | Probability | VI | Conditional probability, multiplication theorem, independent events, total probability, Bayes' theorem |
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