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Comprehensive Applied Mathematics, Vol I at Meripustak

Comprehensive Applied Mathematics, Vol I by Jyoti Kumar A, Wiley India

Books from same Author: Jyoti Kumar A

Books from same Publisher: Wiley India

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  • General Information  
    Author(s)Jyoti Kumar A
    PublisherWiley India
    ISBN9789389307504
    Pages758
    BindingPaperback
    LanguageEnglish
    Publish YearSeptember 2019

    Description

    Wiley India Comprehensive Applied Mathematics, Vol I by Jyoti Kumar A

    The present book is designed for the course in Applied Mathematics to meet the requirements of the first year Diploma courses for all the engineering branches of different Technical Boards of Education in India. The objective of this book is to provide a simple presentation of the concepts, emphasizing understanding without sacrificing mathematical rigour. The book is composed of eighteen chapters. Each chapter presents illustrative solved examples and exercises. The problems given in exercises would develop interest and encourage the students to explore new ideas. About the Author J K Arora is engaged in teaching Applied Mathematics at Technical College Dayalbagh Educational Institute (Deemed University), Agra. He has series of publications in reputed national and international journal s. He is on the editorial boards of International Journal of Mathematics: Trend and Technology and International Journal of computer Science and Business Informatics. Dr. Arora has been invited to speak at prominent conferences and has also contributed towards research in the field of Applied Mathematics at various forum including Imperial College of London, United Kingdom; University of Arizona, United States of America, etc. TABLE OF CONTENTS BOOK REVIEW Functions Sequence and series: arithmetic progression Geometric and harmonic progressions Partial fractions Permutations and combinations Binomial theorem Determinants Exponential and logarithmic series Trigonometry The trigonometric ratio of multiple and submultiple angle Relation between angles and sides of a triangle. Inverse circular functions Coordinate Geometry Circle, Conic section (Parabola, Ellipse, Hyperbola) Limit of a Function Integration Statistics Probability



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