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    Higher Engineering Mathematics

    Posted By: Free butterfly
    Higher Engineering Mathematics

    Higher Engineering Mathematics by Ndukwe Micheal, John Bird
    English | 2022 | ISBN: N/A | ASIN: B0B316D5W5 | 1580 pages | EPUB | 0.66 Mb

    This sixth edition of ‘Higher Engineering Mathematics’ covers essential mathematical material suitable
    for students studying Degrees, Foundation Degrees,
    Higher National Certificate and Diploma courses in
    Engineering disciplines.
    In this edition the material has been ordered into the
    following twelve convenient categories: number and
    algebra, geometry and trigonometry, graphs, complex
    numbers, matrices and determinants, vector geometry,
    differential calculus, integral calculus, differential equations, statistics and probability, Laplace transforms and
    Fourier series. New material has been added on logarithms and exponential functions, binary, octal and
    hexadecimal, vectors and methods of adding alternating waveforms. Another feature is that a free Internet
    download is available of a sample (over 1100) of the
    further problems contained in the book.
    The primary aim of the material in this text is to
    provide the fundamental analytical and underpinning
    knowledge and techniques needed to successfully complete scientific and engineering principles modules of
    Degree, Foundation Degree and Higher National Engineering programmes. The material has been designed
    to enable students to use techniques learned for the
    analysis, modelling and solution of realistic engineering
    problems at Degree and Higher National level. It also
    aims to provide some of the more advanced knowledge
    required for those wishing to pursue careers in mechanical engineering, aeronautical engineering, electronics,
    communications engineering, systems engineering and
    all variants of control engineering.
    In Higher Engineering Mathematics 6th Edition, theory is introduced in each chapter by a full outline of
    essential definitions, formulae, laws, procedures etc.
    The theory is kept to a minimum, for problem solving is
    extensively used to establish and exemplify the theory.
    It is intended that readers will gain real understanding through seeing problems solved and then through
    solving similar problems themselves.
    Access to software packages such as Maple, Mathematical and Derive, or a graphics calculator, will enhance
    understanding of some of the topics in this text.

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