CBSE Maths

In this CBSE Maths section we will be covering the syllabus of Class XI and Class XII Mathematics of NCERT books. The core concepts are explained here along with the practice problems. In practice problems we cover the topics of mathematics of these two classes.

CBSE Maths Syllabus outline

Welcome to our CBSE Mathematics resources for students preparing for Class XI and Class XII examinations. This section provides mathematics concepts, solved problems, important formulas, examples and video explanations designed to strengthen conceptual understanding and examination preparation.

CBSE Class 11 Mathematics

Important concepts are discussed and explained in detail
Solved problems are given after each sectional notes.
Video lessons are taken from the YouTube channel
Notes

This section provides mathematics concepts, solved examples for various topics such as Sets, relations and functions, Trigonometric functions, Complex Numbers, Inequalities, combinatorics, Binomial theorem, Sequences and Series, 2D Geometry, Straight lines , Conics,Calculus, Derivatives, Statistics & probability and also mathematical modelling in class XI.

CBSE Class 12 Mathematics

Important concepts are discussed and explained in detail
Solved problems are given after each sectional notes.
Video lessons are taken from the You tube channel
Notes

CBSE Maths - Class XII Mathematics Syllabus

For Class XII the syllabus covered is of topics such as , Inverse functions, Linear algebra, Matrices, determinants,Continuity, derivatives applications, Integration calculus, Application of integration, Definite integrals, Vector algebra, 3D Geometry, Linear programming, Probability, and also some advanced required concepts in mathematics for K11, K12, also.

Resources

The material is available in the form of notes available here in this site . It can be accessed from link :

https://mathsnscience.com/notes/

There are videos also available on various topics from the channel maths&science by iitian whose link is :

https://www.youtube.com/@mathsciencebyiitian

Sample Content

A typical example of type of content available in our website can be understood by attempting to solve this problem.

Let us take the topic of Matrices and Determinants (Linear Algebra) dealt in both class XI and Class XII CBSE Math.

Let A be a 3×3 matrix,

A = \begin{pmatrix} 1 & 2 & 3 \\ -3 & 4 & 5 \\ 2 & 3 & -6 \end{pmatrix}

Find the relationship between x and y if ${xA}^{- 1} + {yA}^{2} - A = I_{3}$

Do you feel the above equation is consistent? If consistent give relationship between x and y. If not, why it is not consistent substantiate your answer. The above type of questions will be posed in the notes given so that you will understand the real concept behind the matrix operations rather just calculating $A^{-1} , A^2$ and substituting the values in the given equation. After substituting these values in the main governing equation ${xA}^{- 1} + {yA}^{2} - A = I_{3}$ the behavior has to be assessed before coming to conclusion. This question is with in the boundary of syllabus of Class XII CBSE Maths of finding the inverse of a matrix and the square of a matrix. But we go little ahead to find the behavior of the equation also to give further insights on the subject topic.

In the section on notes of JEE Maths we go beyond the syllabus of the CBSE Maths and try to provide the better and quicker methods to find the inverse of a 3×3 matrix. In traditional way of finding inverse of a matrix, time taken will be high. For the above same problem we introduce the topics of Calley-Hamilton Theorem, Characteristic equations, Eigen values and Trace of a matrix.

With the help of above topics you can appreciate the ease with which JEE level problems can be solved. In overall sense we try to use the foundation for CBSE Maths topics and prepare you for handling the JEE level examinations with confidence.

The above is only a sample to path way fro better understanding of CBSE Maths.

Simple advice

It is always better to study the NCERT Class XI and Class XII offocial text books thoroughly and understand each and every sentence in the books and solve all the exmaples and exercise problems on your own. For any calrifications feel free to write to us. We are there to help .