NET Mathematics (NUST Entry Test)
About Course
NET Mathematics: NUST Entry Test
Table of Contents
A crash course on NET Mathematics typically covers a condensed yet comprehensive overview of key mathematical concepts and topics required for the exam. The NET exam often evaluates candidates’ understanding and proficiency in various mathematical areas. Here’s a potential outline for a crash course:
Topics Covered:
- Fundamentals of Mathematics: Start with the foundational concepts including arithmetic, algebra, geometry, and trigonometry. This section should cover basic operations, number theory, equations, functions, and basic geometrical figures.
- Calculus: Move on to differential and integral calculus. Cover limits, derivatives, integration techniques, and applications of derivatives and integrals.
- Linear Algebra: Introduce matrices, determinants, vector spaces, eigenvalues, and eigenvectors. Emphasize solving linear equations, matrix operations, and transformations.
- Real Analysis: Dive into sequences, series, continuity, and differentiability of functions. Include topics like limits of functions, convergence tests, and continuity of functions.
- Abstract Algebra: Discuss groups, rings, fields, and their properties. Focus on basic algebraic structures and their applications.
- Probability and Statistics: Cover probability theory, distributions, sampling techniques, hypothesis testing, and basic statistical analysis.
- Numerical Methods: Introduce numerical techniques for solving equations, interpolation, differentiation, and integration. Discuss their applications and limitations.
- Discrete Mathematics: Include topics like graph theory, combinatorics, set theory, and logic. Cover permutations, combinations, algorithms, and Boolean algebra.
- Complex Analysis: Introduce complex numbers, functions of complex variables, and contour integration.
- Preparation Strategies: Provide tips and techniques for effective exam preparation, time management, solving previous papers, and understanding the exam pattern.
A crash course aims to condense these vast mathematical topics into digestible modules, focusing on clarity, problem-solving strategies, and relevant examples. It’s meant to equip candidates with the necessary knowledge and skills required to excel in the NET Mathematics exam within a limited timeframe.
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Course Content
Chapter 1
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01:20:24
Chapter 2
Chapter 3
Chapter 4
Chapter 5
Chapter 6
Chapter 7
Chapter 8
Chapter 9
Chapter 10
Chapter 11
Chapter 12
Chapter 13
Chapter 14
Chapter 15
Chapter 16
Chapter 17
Chapter 18
Chapter 19
Chapter 20
Chapter 21
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