List of Expected Important Topics for CUET 2022 Mathematics

Updated On: August 05, 2022 10:14 AM

CUET 2022 Phase 2 exam is ongoing. Check out the list of expected important topics for CUET 2022 Mathematics here.

CUET 2022 Phase 2 commenced on August 4, 2022. The last exam is scheduled to be held on August 20, 2022. Aspirants willing to appear for CUET 2022 Mathematics exam are required to be well aware of all the important topics that should be covered.

CUET 2022 Maths Question Paper which will contain two different Sections, namely Section A and Section B (B1 and B2). Section A will have a total of 15 questions from Mathematics or Applied Mathematics which will be mandatory for all the students. All the important topics for CUET 2022 Mathematics are provided on this page. Section B1 and B2 will have 35 questions each from Mathematics and Applied Mathematics respectively out of which candidates need to attempt 25 questions.

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Expected Important Topics for CUET 2022 Mathematics

Provided below are a few of the important topics for CUET 2022 Mathematics. These topics have been suggested by experts keeping the Phase 1 exam and other parameters in mind.

Name of the Unit	Important Topics
Algebra	Matrices and types of Matrices The inverse of a Matrix Determinants
Calculus	Maxima and Minima Continuity and Differentiability Tangents and Normals Applications of Derivatives Higher-order derivatives
Differential Equations	Formulating Solving of differential equations with variable separable
Integration and its Applications	Indefinite integrals of simple functions Definite Integrals
Relations and Functions	Inverse Trigonometric Functions Types of relations
Probability Distributions	Random variables and its probability distribution, Binomial Distribution Variance and Standard Deviation of a random variable
Linear Programming	Mathematical formulation of LPP Feasible and infeasible regions Graphical method of solution for problems in two variables
Integrals	Definite integrals as a limit of a sum Applications of the Integrals Integration as inverse process of differentiation Differential Equations Fundamental Theorem of Calculus
3D Geometry	Cartesian and vector equation of a line Direction cosines/ratios of a line joining two points
Vectors	Vectors and scalars Components of a vector Scalar triple product Vector (cross) product of vectors
Probability	Multiplications theorem on probability Baye’s theorem Conditional probability
Numbers, Quantification and Numerical Applications	Modulo Arithmetic Allegation and Mixture Congruence Modulo Numerical Problems Pipes and Cisterns Boats and Streams Races and Games