ISC Class 12 Maths Syllabus

The Council For The Indian School Certificate Examinations (CISCE) is a private Board of examination that conducts examination for the Indian Certificate of Secondary Examination (ICSE) and Indian School Certificate (ISC) for classes 10th and 12th respectively.

Class 12th is an important milestone for the career life of the students, as it helps us to get into some of the prestigious colleges across India. Class 12 contains several important topics that forms the important part in higher education. Having a good knowledge of the syllabus would help the students to study in a proper sequence. We at BYJU’S provide the syllabus for class 12 Maths with the mark-wise weightage of each and every chapter, so that students can have a good idea about the pattern of the exam.

S.No. UNIT TOTAL WEIGHTAGE
Section A: 80 Marks
1. Relations and Functions 12 Marks
2. Algebra 14 Marks
3. Calculus 40 Marks
4. Probability   14 Marks
Section B: 20 Marks
5. Vectors 6 Marks
6. Three-Dimensional Geometry 8/10 Marks
7. Application of Integral 6/4 Marks
Section C: 20 Marks
8. Application of Calculus 8 Marks
9. Linear Regression 6 Marks
10. Linear Programming 6 Marks
Total 100 Marks
  1. Relations and Functions(i) Types of relations: reflexive, symmetric, transitive and equivalence relations. One to one and onto functions, composite functions, inverse of a function. Binary operations.ii) Inverse Trigonometric Functions
  1. Algebra (i) Matrices(ii) Determinants
  1. Calculus(i) Continuity, Differentiability and Differentiation. Continuity and differentiability, derivative of composite functions, chain rule, derivatives of inverse trigonometric functions, derivative of implicit functions. Concept of exponential and logarithmic functions(ii) Application of Derivatives

    (iii) Integrals

    (iv) Differential Equation

  1. Probability (i) Limits & Derivatives
  1. Vectors
  1. Three-Dimensional Geometry
  1. Application of Integrals
  1. Application of Calculus
  1. Linear Regression
  1. Linear Programming

Practise This Question

Let f(x) = {1 + sin x, x < 0x2  x + 1, x  0. Then