NTA CSIR UGC NET/SET (JRF & Lecturership) Mathematical Sciences(Paperback, Pawan Sharma, Neha Sharma, Suraj Singh)
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For the preparation of any National-Level Exam, including the CSIR UGC NET Exam, an aspirant mustprepare strategically along with covering the entire syllabus.''NTA CSIR UGC NET/SET � MATHEMATICAL SCIENCES'' has been revised and updated with all thenecessary tools & techniques which will assure your success in the exam. This book gives completesyllabus coverage in a chapterwise manner to grasp the basics of concepts. In each chapter, thetheories are complete, exhaustive and exactly on the lines of exam pattern & difficulty level. Apart fromtheoretical concepts, a proper focus has been provided to practice part with a sufficient number ofMCQs to students. Sample Questions and Previous Years Solved Papers will give you insights into theprevious exam pattern as well. This book includes:1. All-inclusive study and practice tool for NTA CSIR UGC NET/SET2. All units are divided into individual chapters with MCQs3. Separate exercises as per the pattern of the exam4. Includes solutions to Sample Questions provided on the CSIR website5. Solved papers (2016-2022) to examine the exam patternTABLE OF CONTENT:UNIT 1: Set Theory and Real Number System, Sequences and Series, Limit, Continuity andDifferentiability and Mean Value Theorem, The Riemann Integral and Improper Integral, UniformConvergence of Sequence & Series of Functions, Functions of Several Variables, Functions of BoundedVariation, Lebesgue Measure and Metric Space, Matrices and Vector Space, Linear Transformations,Quadratic Forms & Inner Product Spaces, UNIT 2: Complex Numbers and Analytic Functions, ComplexIntegration and Calculus of Residues, Conformal Mappings, Combinatorics, Group Theory, Ring Theory,Topology, UNIT 3: Differential Equations, Numerical Analysis, Calculus of Variations and Linear IntegralEquations, Classical Mechanics, UNIT 4: Descriptive Statistics and Theory of Probability, StatisticalInferences and Gauss Markov Model, Linear Programming and Queuing Theory, Sample QuestionsProvided on CSIR website (with solutions), Solved Papers (2016, 2017, 2018, 2019, 2021, 2022)