Advanced Mathematics Pdf
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Book Name: Platform’s SSC Advanced Maths (Hindi) Vol-1
• Author: R. K. Singh
• Published By: Rukmini Prakashan
• Language: Hindi
• Pages : 229
• Format : PDF
• Size : 91 Mb (Prefer WiFi Downloading)
• Quality : Scanned (black and white)

List of chapters Covered Under This book Are

  • GeoMetry
  • trigonometry
  • Algebra
  • Height And Distance
  • Co Ordinate Geometry
  • Prism and pyramids
  • And Other Chapters

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Chapter 1

First-Order Odes

1.1Basic Concepts. ModelingProblem Setp.8
1.2Geometric Meaning of y'=f(x,y). Direction Fields, Euler's MethodProblem Setp.11
1.3Separable ODEs. ModelingProblem Setp.18
1.4Exact ODEs. Integrating FactorsProblem Setp.26
1.5Linear ODEs. Bernoulli Equation. Population DynamicsProblem Setp.34
1.6Orthogonal TrajectoriesProblem Setp.38
1.7Existence and Uniqueness of Solutions for Initial Value ProblemsProblem Setp.42
Review Questions and Problemsp.43

Chapter 2

Second-Order Linear Odes

2.1Homogeneous Linear ODEs of Second OrderProblem Setp.53
2.2Homogeneous Linear ODEs with Constant CoefficientsProblem Setp.59
2.3Differential OperatorsProblem Setp.61
2.4Modeling of Free Oscillations of a Mass-Spring SystemProblem Setp.69
2.5Euler-Cauchy EquationsProblem Setp.73
2.6Existence and Uniqueness of Solutions. WronskianProblem Setp.79
2.7Nonhomogeneous ODEsProblem Setp.84
2.8Modeling: Forced Oscillations. ResonanceProblem Setp.91
2.9Modeling: Electric CircuitsProblem Setp.98
2.10Solution by Variation of ParametersProblem Setp.102
Review Questions and Problemsp.102

Chapter 3

Higher Order Linear Odes

3.1Homogeneous Linear ODEsProblem Setp.111
3.2Homogeneous Linear ODEs with Constant CoefficientsProblem Setp.116
Review Questions and Problemsp.122
3.3Nonhomogeneous Linear ODEsProblem Setp.122

Chapter 4

Systems Of Odes. Phase Plane. Qualitative Methods

4.1Systems of ODEs as Models in Engineering ApplicationsProblem Setp.136
4.3Constant-Coefficient Systems. Phase Plane MethodProblem Setp.147
4.4Criteria for Critical Points. StabilityProblem Setp.151
4.5Qualitative Methods for Nonlinear SystemsProblem Setp.159
4.6Nonhomogeneous Linear Systems of ODEsProblem Setp.163
Review Questions and Problemsp.164

Chapter 5

Series Solutions Of Odes. Special Functions

5.1Power Series MethodProblem Setp.174
5.2Legendre's Equation. Legendre Polynomials Pn(x)Problem Setp.179
5.3Extended Power Series Method: Frobenius MethodProblem Setp.186
5.4Bessel's Equation. Bessel Functions Jv(x)Problem Setp.195
5.5Bessel Functions Yv(x). General SolutionProblem Setp.200
Review Questions and Problemsp.200

Chapter 6

Laplace Transforms

6.1Laplace Transform. Linearity. First Shifting Theorem (s-Shifting)Problem Setp.210
6.2Transforms of Derivatives and Integrals. ODEsProblem Setp.216
6.3Unit Step Function (Heaviside Function). Second Shifting Theorem (t-Shifting)Problem Setp.223
6.4Short Impulses. Dirac's Delta Function. Partial FractionsProblem Setp.230
6.5Convolution. Integral EquationsProblem Setp.237
6.6Differentiation and Integration of Transforms. ODEs with Variable CoefficientsProblem Setp.241
6.7Systems of ODEsProblem Setp.246
Review Questions and Problemsp.251

Chapter 7

Linear Algebra: Matrices, Vectors, Determinants. Linear Systems

7.1Matrices, Vectors: Addition and Scalar MultiplicationProblem Setp.261
7.2Matrix MultiplicationProblem Setp.270
7.3Linear Systems of Equations. Gauss EliminationProblem Setp.280
7.4Linear Independence. Rank of a Matrix. Vector SpaceProblem Setp.287
7.7Determinants. Cramer's RuleProblem Setp.300
7.8Inverse of a Matrix. Gauss-Jordan EliminationProblem Setp.308
7.9Vector Spaces, Inner Product Spaces, Linear TransformationsProblem Setp.318
Review Questions and Problemsp.318

Chapter 8

Linear Algebra: Matrix Eigenvvalue Problems

8.1The Matrix Eigenvalue Problem. Determining Eigenvalues and EigenvectorsProblem Setp.329
8.2Some Applications of Eigenvalue ProblemsProblem Setp.333
8.3Symmetric, Skew-Symmetric, and Orthogonal MatricesProblem Setp.338
8.4Eigenbases. Diagonalization. Quadratic FormsProblem Setp.345
8.5Complex Matrices and Forms.Problem Setp.351
Review Questions and Problemsp.352

Chapter 9

Vector Differential Calculus, Grad, Div, Curl

9.1Vectors in 2-Space and 3-SpaceProblem Setp.360
9.2Inner Product (Dot Product)Problem Setp.367
9.3Vector Product (Cross Product)Problem Setp.374
9.4Vector and Scalar Functions and Their Fields. Vector Calculus: DerivativesProblem Setp.380
9.5Curves. Arc Length. Curvature. TorsionProblem Setp.390
9.7Gradient of a Scalar Field. Directional DerivativeProblem Setp.402
9.8Divergence of a Vector FieldProblem Setp.405
9.9Curl of a Vector FieldProblem Setp.408
Review Questions and Problemsp.409

Chapter 10

Vector Integral Calculus. Integral Theorems

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10.1Line IntegralsProblem Setp.418
10.2Path Independence of Line IntegralsProblem Setp.425
10.3Calculus Review: Double Integrals.Problem Setp.432
10.4Green's Theorem in the PlaneProblem Setp.438
10.5Surfaces for Surface IntegralsProblem Setp.442
10.6Surface IntegralsProblem Setp.450
10.7Triple Integrals. Divergence Theorem of GaussProblem Setp.457
10.8Further Applications of the Divergence TheoremProblem Setp.462
10.9Stokes's TheoremProblem Setp.468
Review Questions and Problemsp.469

Chapter 11

Fourier Analysis

11.1Fourier SeriesProblem Setp.482
11.2Arbitrary Period. Even and Odd Functions. Half-Range ExpansionsProblem Setp.490
11.3Forced OscillationsProblem Setp.494
11.4Approximation by Trigonometric PolynomialsProblem Setp.498
11.5Sturm-Liouville Problems. Orthogonal FunctionsProblem Setp.503
11.6Orthogonal Series. Generalized Fourier SeriesProblem Setp.509
11.7Fourier IntegralProblem Setp.517
11.8Fourier Cosine and Sine TransformsProblem Setp.522
11.9Fourier Transform. Discrete and Fast Fourier TransformsProblem Setp.533
Review Questions and Problemsp.537

Chapter 12

Partial Differential Equations (Pdes)

12.1Basic Concepts of PDEsProblem Setp.542
12.3Solution by Separating Variables. Use of Fourier SeriesProblem Setp.551
12.4D'Alembert's Solution of the Wave Equation. CharacteristicsProblem Setp.556
12.6Heat Equation: Solution by Fourier Series. Steady Two-Dimensional Heat Problems. Dirichlet ProblemProblem Setp.566
12.7Heat Equation: Modeling Very Long Bars. Solution by Fourier Integrals and TransformsProblem Setp.574
12.9Rectangular Membrane. Double Fourier SeriesProblem Setp.584
12.10Laplacian in Polar Coordinates. Circular Membrane. Fourier-Bessel SeriesProblem Setp.591
12.11Laplace's Equation in Cylindrical and Spherical Coordinates. PotentialProblem Setp.598
12.12Solution of PDEs by Laplace TransformsProblem Setp.602
Review Questions and Problemsp.603

Chapter 13

Complex Numbers And Functions. Complex Differentiation

13.1Complex Numbers and Their Geometric RepresentationProblem Setp.612
13.2Polar Form of Complex Numbers. Powers and RootsProblem Setp.618
13.3Derivative. Analytic FunctionProblem Setp.624
13.4Cauchy-Riemann Equations. Laplace's EquationProblem Setp.629
13.5Exponential FunctionProblem Setp.632
13.6Trigonometric and Hyperbolic Functions. Euler's FormulaProblem Setp.636
13.7Logarithm. General Power. Principal ValueProblem Setp.640
Review Questions and Problemsp.641

Chapter 14

Complex Integration

14.1Line Integral in the Complex PlaneProblem Setp.651
14.2Cauchy's Integral TheoremProblem Setp.659
14.3Cauchy's Integral FormulaProblem Setp.663
14.4Derivatives of Analytic FunctionsProblem Setp.667
Review Questions and Problemsp.668

Chapter 15

Power Series, Taylor Series

15.1Sequences, Series, Convergence TestsProblem Setp.679
15.2Power SeriesProblem Setp.684
15.3Functions Given by Power SeriesProblem Setp.689
15.4Taylor and Maclaurin SeriesProblem Setp.697
15.5Uniform Convergence.Problem Setp.704
Review Questions and Problemsp.706

Chapter 16

Laurent Series. Residue Integration

16.1Laurent SeriesProblem Setp.714
16.2Singulariteis and Zeros. InfinityProblem Setp.719
16.3Residue Integration MethodProblem Setp.725
16.4Residue Integration of Real IntegralsProblem Setp.733
Review Questions and Problemsp.733

Chapter 17

Confomal Mapping

17.1Geometry of Analytic Functions: Conformal MappingProblem Setp.741
17.2Linear Fractional Transformations (Mobius Transformations)Problem Setp.745
17.3Special Linear Fractional TransformationsProblem Setp.750
17.4Conformal Mapping by Other FunctionsProblem Setp.754
Review Questions and Problemsp.756
17.5Riemann SurfacesProblem Setp.756

Chapter 18

Advanced Mathematics Pdf

Complex Analysis And Potential Theory

18.1Electrostactic FieldsProblem Setp.762
18.2Use of Conformal Mapping. ModelingProblem Setp.766
18.3Heat ProblemsProblem Setp.769
18.4Fluid FlowProblem Setp.776
18.5Poisson's Integral Formula for PotentialsProblem Setp.781
18.6General Properties of Harmonic Functions. Uniqueness Theorem for the Dirichlet ProblemProblem Setp.784
Review Questions and Problemsp.785

Chapter 19

Numerics In General

19.1IntroductionProblem Setp.796
19.2Solution of Equations by IterationProblem Setp.807
19.3InterpolationProblem Setp.819
19.4Spline InterpolationProblem Setp.826
19.5Numeric Integration and DifferentiationProblem Setp.839
Review Questions and Problemsp.841

Chapter 20

Numeric Linear Algebra

20.1Linear Systems: Gauss ElimationProblem Setp.851
20.2Linear Systems: LU-Factorization, Matrix InversionProblem Setp.857
20.3Linear Systems: Solution by IterationProblem Setp.863
20.4Linear Systems: Ill-Conditioning, NormsProblem Setp.871
20.5Least Squares MethodProblem Setp.875
20.7Inclusion of Matrix EigenvaluesProblem Setp.884
20.8Power Method for EigenvaluesProblem Setp.887
20.9Tridiagonalization and QR-FactorizationProblem Setp.896
Review Questions and Problemsp.896

Chapter 21

Numerics For Odes And Pdes

21.1Methods for First-Order ODEsProblem Setp.910
21.2Multistep MethodsProblem Setp.915
21.3Methdos for Systems and Higher Order ODEsProblem Setp.922
21.4Methods for Elliptic PDEsProblem Setp.930
21.5Neumann and Mixed Problems. Irregular BoundaryProblem Setp.935
21.6Methods for Parabolic PDEsProblem Setp.941
21.7Method for Hyberbolic PDEsProblem Setp.944
Review Questions and Problemsp.945

Chapter 22

Advanced Math Books Pdf

Unconstrained Optimization. Linear Programming

Advanced Mathematics Precalculus Pdf Answers

22.1Basic Concepts. Unconstrained Optimization: Method of Steepest DescentProblem Setp.953
22.2Linear ProgrammingProblem Setp.957
22.3Simplex MethodProblem Setp.961
Review Questions and Problemsp.968
22.4Simplex Method: DifficultiesProblem Setp.968

Chapter 23

Graphs. Combinatorial Optimization

23.1Graphs and DigraphsProblem Setp.974
23.2Shortest Path Problems. ComplexityProblem Setp.979
23.3Bellman's Principle. Dijkstra's AlgorithmProblem Setp.983
23.4Shortest Spanning Trees: Greedy AlgorithmProblem Setp.987
23.5Shortest Spanning Trees: Prims's AlgorithmProblem Setp.990
23.6Flows in NetworksProblem Setp.997
23.7Maximum Flow: Ford-Fulkerson AlgorithmProblem Setp.1000
23.8Bipartite Graphs. Assignment ProblemsProblem Setp.1005
Review Questions and Problemsp.1006

Chapter 24

Data Analysis, Probability Theory

24.1Data Representation. Average. SpreadProblem Setp.1015
24.2Experiments, Outcomes, EventsProblem Setp.1017
24.3ProbabilityProblem Setp.1024
24.4Permutations and CombinationsProblem Setp.1028
24.5Random Variables. Probability DistributionsProblem Setp.1034
24.6Mean and Variance of a DistributionProblem Setp.1038
24.7Binomial, Poisson, and Hypergeometric DistributionsProblem Setp.1044
24.8Normal DistributionProblem Setp.1050
24.9Distributions of Several Random VariablesProblem Setp.1059
Review Questions and Problemsp.1060

Chapter 25

Mathematical Statistics

25.2Point Estimation of ParametersProblem Setp.1067
25.3Confidence IntervalsProblem Setp.1077
25.4Testing of Hypotheses. DecisionsProblem Setp.1086
25.5Quality ControlProblem Setp.1091
25.6Acceptance SamplingProblem Setp.1095
25.7Goodness of Fit. X^2-TestProblem Setp.1099
25.8Nonparametric TestsProblem Setp.1102
25.9Regression. Fitting Straight Lines. CorrelationProblem Setp.1111
Review Questions and Problemsp.1111