CSIR NET 2024 Mathematical Science Exam on July 25: Check here important topics to revise in last days

The CSIR NET 2024 Exam will be held on July 25, 26 and 27, 2024. Mathematical Science Exam will be conducted on July 25 in Shift 2 from 3 pm to 6 pm. As less time is left, candidates can check below some of the important topics to revise that will help in the preparation or if any topic is left can be covered or worked on.
CSIR NET 2024 Mathematical Science: The National Testing Agency (NTA) will be conducting the CSIR NET 2024 exam on July 25, 26, and 27, 2024. The CSIR NET exam will be conducted in two shifts. Shift 1 is from 9 a.m. to 12 noon and Shift 2 is from 3 p.m. to 6 p.m. As we know that very less time is left for the CSIR NET Mathematical Science exam, here we are providing some of the important topics in mathematics so that candidates, if left with any topics to revise, can work on them and also help them in their preparation. Scroll down for CSIR NET 2024 June session important topics in Mathematics to revise in the last days.
Also Read: CSIR NET 2024 Exam Day Live Updates
CSIR NET 2024: Important Dates
Candidates can check below the CSIR NET 2024 June session important dates and schedule.
Exam Date |
Subject Name |
Shift 1 |
Shift 2 |
---|---|---|---|
25-Jul-2024 |
Earth, Atmospheric, Ocean and Planetary Sciences |
9 am to 12 noon |
|
Physical Sciences |
|||
Mathematical Sciences |
|
3 pm to 6 pm |
|
26-Jul-2024 |
Life Sciences |
9 am to 12 noon |
|
Life Sciences |
|
3 pm to 6 pm |
|
27-Jul-2024 |
Chemical Sciences |
9 am to 12 noon |
|
CSIR NET 2024 Mathematical Science: Topics for Revision In The Last Days
As per the experts, some of the topics in CSIR NET Mathematics are mentioned below, from which at least one question is asked in the CSIR NET exam. These topics are analysed by the experts as per the previous year's trends, etc.
- Countable and uncountable sets
- Lim sup & Lim inf of a sequence
- Absolute & Conditional Convergence
- Power series
- Sum of series
- Uniform continuity
- Eigen value and eigen vector
- Basic & Dimension
- Diagonalisation and Minimal Polynomial
- Jordan Canonical form & Quadratic Form
- Symmetric group and homomorphism
- Sylow theorem
- Irreducibility of polynomial
- Ideals
- Analytic function
- Cauchy theorem & Cauchy integral formula
- Singularities & Laurent Series
- Residue
- Bilinear Transformation
- Connectedness and Compactness
- Wronskian
- Cauchy Problem
- Classification of second order PDE
- Properties of Congruence & prime Number
- Iteration Method & NRM
- Probability
- Markov Chain
- LPP
- Eigenvalue and Eigen Functions of I.E
- Euler Equation
CSIR NET 2024 Mathematical Science: Unit-Wise Important Topics
As per experts some of the important unit-wise chapters are also provided here. Scroll down for the CSIR NET Mathematics unit-wise topics that can be studied and consists of large weightage in the CSIR NET 2024 exam.
Real Analysis Important Topics
1. Sequence and Series of Real Number
2. Limit Continuity and Differentiability
3. Reimann Integral mainly improper integral questions
4. Uniformly Convergent
5. Metric Space
Linear Algebra
1. Matrix and their properties
2. Vector Space
3. Diagonalizability
4. Inner Product Space (now a days questions are asked)
5. Quadratic Form (now a days questions are asked)
Abstract Algebra
1. Group and Sub Group
2. Homomorphism: revise counting Questions
3. Sylow theorem
Complex Analysis
1. Analytic Functions
2. Complex Integrations
3. Bilinear Mapping
4. Singularity and Residue
5. Identity Theorem
Differential Equation
1. System of ODE
2. BVP: Boundary Value Problems
3. First order and first degree ODE
4. First order Linear PDE
Numerical Analysis
1. Revise numerical integration mainly sympson one third rule, trapezoidal rule, etc.
2. Integrative method
Integral Equations
1. Type of Integral Equation and its solutions
2. Kernal of Integral Equation
3. Interpolations
As the CSIR NET 2024 exam is approaching, we have mentioned above some of the important topics in CSIR NET 2024 Mathematics so that candidates can practice and utilise most of the remaining time. A balanced approach, a positive attitude, and remaining cool will help you approach the exam with confidence. Along with the above-mentioned topics, practice the previous year's question papers, mock tests, etc.
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