Mathematics for Competitive Examinations

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Table des matières

Preface ChapterI ABSTRACT ALGEBRA 129
1
2 Groups and Subgroups 5
iv
3 Normal Subgroups Quotient Groups Homomorphisms and Isomorphisms 8
iv
4 Cyclic Groups
10
5 Permutation Groups
12
6 Rings Ideals Integral Domains Fields
18
7 Polynomial Rings
22
ChapterII LINEAR ALGEBRA 3063
30
2 Sequence and Series
67
3 Functions Limit and Continuity
73
4 Differentiation
78
5 Riemann Integration
81
6 Sequence of functions and Series of functions
82
7 Power series
83
8 Functions of bounded variation and compact set
85
ChapterV DIFFERENTIAL EQUATION 118137
118

2 Determinants
34
3 Vector Spaces Subspaces Quotient Spaces Linear Independence L I Bases and Dimension
36
4 Linear Transformation
40
5 Eigen Values Eigen Vectors and Canonical Forms
43
6 Inner Product Spaces
45
7 Miscellaneous
46
ChapterIII REAL ANALYSIS 64101
64
ChapterVI LINEAR PROGRAMMING PROBLEM 138147
138
ChapterVII PROBABILITY 148162
148
ChapterVIII ADVANCED ANALYSIS 163176
163
AppendixI GENERAL MATHEMATICS 177188
177
AppendixII COMPUTER SCIENCE 189198
189
AppendixIII PREVIOUS YEARS QUESTIONS OF DIFFERENT
199
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