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  1. text-book-on-trigonometry-by-dr-i-d-sharma-dr-c-p-awasthi text-book-on-trigonometry-by-dr-i-d-sharma-dr-c-p-awasthi

    Text-Book on Trigonometry BY Dr. I.D. Sharma & Dr. C.P. Awasthi

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  2. advanced-engineering-mathematics-10-e-pb-by-erwin-kreyszig advanced-engineering-mathematics-10-e-pb-by-erwin-kreyszig

    Advanced Engineering Mathematics 10/e PB BY Erwin Kreyszig

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  3. magical-book-on-quicker-maths-9788190458924-by-m-tyra magical-book-on-quicker-maths-9788190458924-by-m-tyra

    Magical Book On Quicker Maths (9788190458924) BY M. Tyra

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    Magical Book On Quicker Maths is a book that helps its readers tackle the mathematics sections in all competitive exams with minimum effort. In Magical Book On Quicker Maths, M. Tyra provides a new and speedier approach to problem solving, one that is simple to understand and easy to apply. It is aimed at aspirants of all competitive exams conducted by banks, the Union Public Service Commission (UPSC), the Staff Selection Commission (SSC), LIC, CPO, UTI, GIC, and similar organizations. With this book, M. Tyra aims to fulfil the need for faster and more effective methods of solving mathematical problems. The book begins with an introduction on tips for preparing for mathematics examinations, followed by chapters on various mathematical concepts. Some of the topics covered include fractions, surds, profit and loss, ratio and proportion, time and work, simple and compound interest, trigonometry, and data analysis. The book is meant to help students from all streams, including science, commerce and arts. The concepts involved are explained clearly and concisely so that students will find them easier to understand, regardless of whether or not they have good prior grounding in mathematics. The book also contains several illustrations, lending visual clarity to the concepts explained. It covers all the possible types and variations of problems that have appeared in competitive exams in recent times. The author has put in two years of rigorous effort and research to come up with this book. He has derived many of the ideas from Vedic mathematics, number theory, and also through suggestions from his readers and other study resources on the subject. About M. Tyra M. Tyra or Manoj Tyra is an instructor of mathematics. He writes books on problem solving and quantitative aptitude, with a special focus on Vedic mathematics. He has written Magical Book On Quicker Maths. Also, he has co-authored the book, Practice Book On Quicker Maths, with K. Kundan. This book can be used for practicing problem solving and strengthening one’s understanding of the concepts from Magical Book On Quicker Maths. He started his own publication with Banking Services Chronicle, a monthly magazine. He has also developed study material for correspondence courses for IIT, CAT, and banking examinations. He graduated in 1990, with a degree in Mathematics from Delhi University. He has taught and mentored several students, helping them prepare for various competitive exams. Learn More
  4. quicker-maths-hindi-magical-book-series-9788190458931-by-m-tyara-k-kundan quicker-maths-hindi-magical-book-series-9788190458931-by-m-tyara-k-kundan

    Quicker Maths (Hindi) : Magical Book Series (9788190458931) BY M. Tyara & K. Kundan

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    Quicker Maths (Hindi) : Magical Book Series (9788190458931) K. Kundan and M. Tyra’s Quicker Math (Hindi) 2nd Edition is apt for grasping concepts quickly. The book is divided into several chapters so as to give you a better understanding of the subject. The book covers important mathematical concepts. About the Authors K. Kundan is an Indian author. He has penned down books like Data Interpretation And Data Sufficiency For MBA, General English and Language Comprehension for MBA Entrance Tests and Practice Book On Analytical Reasoning. M. Tyra is an Indian author and has penned down books like Magical Book On Quicker Maths 3rd Edition and Practice Book on Quicker Maths 1st Edition. Learn More
  5. differentials-equations-with-applications-and-historical-notes-2nd-edition-by-george-f-simmons differentials-equations-with-applications-and-historical-notes-2nd-edition-by-george-f-simmons

    Differentials Equations With Applications And Historical Notes : 2nd Edition BY George F. Simmons

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    A revision of a much-admired text distinguished by the exceptional prose and historical/mathematical context that have made Simmons' books classics. The Second Edition includes expanded coverage of Laplace transforms and partial differential equations as well as a new chapter on numerical methods. Table of Contents Preface to the Second Edition Preface to the First Edition Suggestions for the Instructor PART 1 THE NATURE OF DIFFERENTIAL EQUATIONS. SEPARABLE EQUATIONS Chapter 1. Introduction Chapter 2. Gemeral Remarks on Solutions Chapter 3. Families of Curves. Orthogonal Trajectories Chapter 4. Growth, Decay, Chemical Reactions, and Mixing Chapter 5. Falling Bodies and Other Motion Problems Chapter 6. The Brachistochrone. Fermat and the Bernoullis PART 2 FIRST ORDER EQUATIONS Chapter 7. Homogeneous Equations Chapter 8. Exact Equations Chapter 9. Integrating Factors Chapter 10. Linear Equations Chapter 11. Reduction of Order Chapter 12. The Hanging Chain. Pursuit Curves Chapter 13. Simple Electric Circuits PART 3 SECOND ORDER LINEAR EQUATIONS Chapter 14. Introduction Chapter 15. The General Solution of the Homogeneous Equation Chapter 16. The Use of a Known Solution to Find Another Chapter 17. The Homogeneous Equation with Constant Coefficients Chapter 18. The Method of Undetermined Coefficients Chapter 19. The Method of Variation and Parameters Chapter 20. Vibrations in Mechanical and Electrical Systems Chapter 21. Newton's Law of Gravitation and the Motions of the Planets Chapter 22. Higher Order Linear Equations. Coupled Harmonic Oscillators Chapter 23. Operator Methods for Finding Particular Solutions Appendix A. Euler Appendix B. Newton PART 4 QUALITATIVE PROPERTIES OF SOLUTIONS Chapter 24. Oscillations and the Sturm Separation Theorem Chapter 25. The Sturm Comparison Theorem PART 5 POWER SERIES SOLUTIONS AND SPECIAL FUNCTIONS Chapter 26. Introduction. A Review of Power Series Chapter 27. Series Solutions of First Order Equations Chapter 28. Second Order Linear Equations. Ordinary Points Chapter 29. Regular Singular Points Chapter 30. Regular Singular Points (Continued) Chapter 31. Gauss's Hypergeometric Equation Chapter 32. The Point at Infinity Appendix A. Two Convergence Proofs Appendix B. Hermite Polynomials and Quantum Mechanics Appendix C. Gauss Appendix D. Chebyshev Polynomials and the Minimax Property Appendix E. Riemann's Equation PART 6 FOURIER SERIES AND ORTHOGONAL FUNCTIONS Chapter 33. The Fourier Coefficients Chapter 34. The Problem of Convergence Chapter 35. Even and Odd Functions. Cosine and Sine Series Chapter 36. Extension to Arbitrary Intervals Chapter 37. Orthogonal Functions Chapter 38. The Mean Convergence of Fourier Series Appendix A. A Pointwise Convergence Theorem PART 7 PARTIAL DIFFERENTIAL EQUATIONS AND BOUNDARY VALUE PROBLEMS Chapter 39. Introduction. Historical Remarks Chapter 40. Eigenvalues, Eigenfunctions, and the Vibrating String Chapter 41. The Heat Equation Chapter 42. The Dirichlet Problem for a Circle. Poisson's Integral Chapter 43. Sturm-Liouville Problems Appendix A. The Existence of Eigenvalues and Eigenfunctions PART 8 SOME SPECIAL FUNCTIONS OF MATHEMATICAL PHYSICS Chapter 44. Legendre Polynomials Chapter 45. Properties of Legendre Polynomials Chapter 46. Bessel Functions. The Gamma Function Chapter 47. Properties of Bessel functions Appendix A. Legendre Polynomials and Potential Theory Appendix B. Bessel Functions and the Vibrating Membrane Appendix C. Additional Properties of Bessel Functions PART 9 LAPLACE TRANSFORMS Chapter 48. Introduction Chapter 49. A Few Remarks on the Theory Chapter 50. Applications to Differential Equations Chapter 51. Derivatives and Integrals of Laplace Transforms Chapter 52. Convolutions and Abel's Mechanical Problem Chapter 53. More about Convolutions. The Unit Step and Impulse Functions Appendix A. Laplace Appendix B. Abel PART 10 SYSTEMS OF FIRST ORDER EQUATIONS Chapter 54. General Remarks on Systems Chapter 55. Linear Systems Chapter 56. Homogeneous Linear Systems with Constant Coefficients Chapter 57. Nonlinear Systems. Volterra's Prey-Predator Equations Learn More
  6. contemporary-abstract-algebra-4th-edition-by-joseph-a-gallian contemporary-abstract-algebra-4th-edition-by-joseph-a-gallian

    Contemporary Abstract Algebra (4th Edition) BY Joseph A. Gallian

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    Contemporary Abstract Algebra is a great tool for teachers and researchers of the subject as it provides detailed explanations of important concepts related to the subject. Summary Of The Book The study of algebraic structures like modules, groups, fields and rings is known as abstract algebra. Contemporary Abstract Algebra is well-structured and divided into five sections. The first section deals with Integers and Equivalence Relations, and makes readers aware of the basic features of the concepts. The book then goes on to describe different types of groups such as permutation, finite, and cyclic groups. It also provides thorough explanations of theorems. The concept of rings is presented to readers. It covers all the important aspects like factorization of polynomials, integral domains, divisibility in integral domains, and ring homomorphisms. An abstract algebra manual would be incomplete without discussing fields. Comprehensive descriptions of finite and extension fields, geometric constructions, and vector spaces are included. Important algebraic theories and concepts such as Galois theory, Sylow theorem, and cyclotomic extensions are presented in Contemporary Abstract Algebra. The group of orthogonal transformations of R' is thoroughly explained along with Jordan's classification of its finite subgroups. Apart from theory, the book focuses on training students on how to apply these theorems. It features several exercises and examples which deal with the roots of algebra in number theory. These useful exercises also lay an emphasis on theory of equations and geometry. The accurate solutions to certain questions are also part of the book. This edition even has another unique feature. It contains an index of famous mathematicians from history, which becomes a rich source of information for students. Learn More
  7. introduction-to-topology-and-modern-analysis-by-george-f-simmons introduction-to-topology-and-modern-analysis-by-george-f-simmons

    Introduction to Topology and Modern Analysis BY George F. Simmons

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    Introduction to Topology and Modern Analysis 1st Edition is a comprehensive book for undergraduate and postgraduate students studying a course in mathematics. It covers both the basic and advanced theory and is one of the most recommended books in the field. The book is divided into: Topology, Operators and Algebra of Operators. It is an indispensable resource for anyone working with mathematics. Table of Contents Part I: TOPOLOGY Chapter 1. Sets and Functions Chapter 2. Metrics Spaces Chapter 3. Topological Spaces Chapter 4. Compactness Chapter 5. Separation Chapter 6. Connectedness Chapter 7. Approximation Part II: OPERATORS Chapter 8. Algebraic Systems Chapter 9. Banach Spaces Chapter 10. Hilbert Spaces Chapter 11. Finite-Dimensional Spectral Theory Part III: ALGEBRAS OF OPERATORS Chapter 12. General Preliminaries on Banach Algebras Chapter 13. The Structure of Commutative Banach Algebras Chapter 14. Some Special Commutive Banch Algebras Appendices Learn More
  8. new-age-jee-main-plus-mathematics-9788122440621-by-nikhil-saxena new-age-jee-main-plus-mathematics-9788122440621-by-nikhil-saxena

    New Age JEE (Main) Plus ! Mathematics (9788122440621) BY Nikhil Saxena

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    New Age JEE (Main) Plus ! Mathematics (9788122440621) This book is written with the object to enable the students to prepare and compete at the highest level for JEE+ Mathematics (Joint Entrance Examination) conducted jointly by thirteen Indian Institutes of Technology. A background of concepts required is given as synopsis at the beginning of each chapter. The questions put forward are designed to test comprehension, reasoning and analytical ability of the aspirants. Tips are given at appropriate places to solve difficult problems using special tricks to save time. The material is given in a manner so as to infuse step-by-step confidence in the students to tackle JEE Mathematics. The authors earnestly believe that students following this book will get through their entrance examination with higher ranks. About the Author: Nikhil Saxena has done MSc. (Mathematics) from Lucknow University. He is having 10 years of teaching experience with Career Point, Kota; Resonance Institute, Kota; Pinnacle Classes, Gwalior and other reputed institutes. Contents: Sets and Relations Quadratic Equations Complex Number Matrices and Determinants Sequences and Series Mathematical Induction Permutations and Combinations Binomial Theorem Logarithm Function Limits Continuity and Differentiability Differentiation Application of Derivatives Indefinite Integral Definite Integral Areas Bounded by Curves Differential Equations Straight Line Circle Conic Section (Parabola, Ellipse, Hyperbola) Vector Algebra Three Dimensional Geometry Statistics Probability Trigonometric Function and Equation Inverse Trigonometric Functions Properties of Triangle and Heights & Distances Linear Programming Mathematical Reasoning IIT-JEE (Mains) Solved Paper 2013 IIT-JEE (Mains) Solved Paper 2014 IIT-JEE (Mains) Solved Paper 2015 Learn More
  9. new-age-12-years-iit-jee-mathematics-2004-2015-solved-papers-9788122440300-by-a-mittal new-age-12-years-iit-jee-mathematics-2004-2015-solved-papers-9788122440300-by-a-mittal

    New Age 12 Years IIT-JEE Mathematics (2004-2015) Solved Papers (9788122440300) BY A. Mittal

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    Contents: IIT-JEE 2004 IIT-JEE 2005 IIT-JEE 2006 IIT-JEE 2007 IIT-JEE 2008 IIT-JEE 2009 IIT-JEE 2010 IIT-JEE 2011 IIT-JEE 2012 IIT-JEE 2013 IIT-JEE 2014 IIT-JEE 2015 IIT-JEE Sample Paper Learn More
  10. new-age-12-years-iit-jee-solved-papers-2004-2015-physics-chemistry-mathematics-9788122440324-by-s-c-gupta-atik-mittal-anmol-garg new-age-12-years-iit-jee-solved-papers-2004-2015-physics-chemistry-mathematics-9788122440324-by-s-c-gupta-atik-mittal-anmol-garg

    New Age 12 Years' IIT-JEE Solved Papers 2004-2015 (Physics, Chemistry Mathematics) 9788122440324 BY S.C. Gupta , Atik Mittal, Anmol Garg

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    About the Author: Mr. Sharat Chandra Gupta, B.Sc., B.Tech. (Hons), LL.B., FIE, FICA, PG (DIP), E.Q. Engg. Tokyo, is Advisor, Indian Buildings Congress and former Chief Engineer, CPWD. He has 37 years of professional experience in structural designs, field execution, construction management and training. He has attended around 40 national/international conferences and training courses, and published equal number of papers in journals and conferences. He has been member of several BIS and IRC Committees, Research Councils of CBRI, Roorkee, and NCCBM, Ballabhgarh, Board of Directors of U.P.Bridge Corporation and Hindustan Pre-fab Ltd. He has the credit of establishing the design and training organisations of the Delhi Development Authority. The CPWD has brought out his three publications including one on Fire Damage Assessment and Renovation of Vigyan Bhawan. This is his first publication after superannuation and embodies what he experienced while being responsible for structural design of several raft foundations. Contents: PHYSICS Syllabus IIT-JEE 2004 to IIT-JEE 2014 IIT-JEE Sample Paper CHEMISTRY IIT-JEE 2004 to IIT-JEE 2014 IIT-JEE Sample Paper MATHEMATICS IIT-JEE 2004 to IIT-JEE 2014 IIT-JEE Sample Paper IIT-JEE 2015 (Solved Paper) IIT-JEE (Main & Advanced) Physics 2015 IIT-JEE (Main & Advanced) Chemistry 2015 IIT-JEE (Main & Advanced) Mathematics 2015 Learn More

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