CBSE Class 12 Math : Important Topics and Chapters for Final Exams

CBSE Class 12 Maths: Important Topics and Chapters for Final Exams

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- Every student should review previous papers and plan accordingly. - Here are a few chapters and topics on which students should focus

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Relations and functions

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Determinants

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Inverse Trigonometry

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Integrals

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Matrices is the easy chapter one can score more marks. - Symmetric, skew symmetric matrices. - Inverse matrix. - Matrix multiplications and its properties.

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Probability

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Vector algebra and differential equations

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Application of derivatives

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Continuity and Differentiability

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CBSE Class 12 Maths: Important Topics and Chapters for Final Exams

- Every student should review previous papers and plan accordingly. - Here are a few chapters and topics on which students should focus

Click Here To

Relations and functions

- Invertible functions. - Types of relations. - Composition of two functions. - Equivalence relation. - Problems on domain and ranges.

Determinants

- Adjoint and inverse of matrix. - Problems on system of linear equation. - Determinant properties.

Inverse Trigonometry

- Properties of inverse. - Trigonometry. - Domain and ranges of functions.

Integrals

- Method of substitution. - Partial fractions. - Properties of definite integrals. - Definite integrals as limit of sum. - Integration parts.

Matrices is the easy chapter one can score more marks. - Symmetric, skew symmetric matrices. - Inverse matrix. - Matrix multiplications and its properties.

Probability

- Bayes theorem. - Multiplication theorem. - Random variable, its probability distribution. - Binomial distribution. - Mean and variance of random variable.

Vector algebra and differential equations

- Scalar product. - Projection of vector of line. - Vector Products.

Application of derivatives

- Application of maxima and minima. - Tangents and normal of curve. - Rate of change of quantities. - Increase, decrease of functions.

Continuity and Differentiability

- 2nd order derivatives. - Logarithmic differentiations. - Functions in parametric form. - Function continuity. - Graphs of various functions. - Theorems like mean value, role's Theorem.