Civil Engineering Association

Higher Engineering Mathematics, 5th Edition by John Bird

Author: John Bird
Paperback: 744 pages
Publisher: Newnes; 5 edition (January 11, 2007)
Language: English
ISBN-10: 0750681527
ISBN-13: 978-0750681520

Book Description

Provides all the mathematical knowledge and techniques pre-degree and undergraduate students of Engineering need

John Bird's approach, based on numerous worked examples and interactive problems, is ideal for students from a wide range of academic backgrounds, and can be worked through at the student's own pace. Basic mathematical theories are explained in the simplest of terms, supported by practical engineering examples and applications from a wide variety of engineering disciplines, to ensure the reader can relate the theory to actual engineering practice. This extensive and thorough topic coverage makes this an ideal text for a range of university degree modules, Foundation Degrees, and HNC/D units.

An established text which has helped many thousands of students to gain exam success, now in its fifth edition Higher Engineering Mathematics has been further extended with new topics to maximise the book's applicability for first year engineering degree students, and those following Foundation Degrees. New material includes: inequalities; differentiation of parametric equations; differentiation of hyperbolic functions; and homogeneous first order differential equations.

This book also caters specifically for the engineering mathematics units of the Higher National Engineering schemes from Edexcel, including the core unit Analytical Methods for Engineers, and the two specialist units Further Analytical Methods for Engineers and Engineering Mathematics in their entirety, common to both the electrical/electronic engineering and mechanical engineering pathways. A mapping grid is included showing precisely which topics are required for the learning outcomes of each unit, for ease of reference.

The book is supported by a suite of free web downloads:
* Introductory-level algebra: To enable students to revise basic algebra needed for engineering courses - available at

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* Instructor's Manual: Featuring full worked solutions and mark scheme for all 19 assignments in the book and the remedial algebra assignment - available on

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* Extensive Solutions Manual: 640 pages featuring worked solutions for 1,000 of the further problems and exercises in the book - available on

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for lecturers only

* New edition includes new and extended coverage of additional topics for undergraduate study and Foundation Degree courses
* Includes over 1,000 worked examples and over 1,750 problems, to enable the student to apply mathematics in real-world engineering contexts
* An extensive Solutions Manual provides solutions to over 1,000 of the 1,750 further problems and is available as a free download for lecturers

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The more mathematics you grasp, the further you can go in the field of civil engieering.

Higher Engineering Mathematics, Sixth Edition - by John Bird

Product Details: Higher Engineering Mathematics, Sixth Edition
by John Bird BSc (Hons) CEng CMath CSci FIET MIEE FIIE FIMA FCollT (Author)
Paperback: 705 pages
Publisher: Newnes; 6 edition (May 4, 2010)
Language: English
ISBN-10: 185617767X
ISBN-13: 978-1856177672

Product Description
John Bird's approach, based on numerous worked examples and interactive problems, is ideal for students from a wide range of academic backgrounds, and can be worked through at the student's own pace. Basic mathematical theories are explained in a straightforward manner, being supported by practical engineering examples and applications in order to ensure that readers can relate theory to practice. The extensive and thorough topic coverage makes this an ideal text for a range of university degree modules, foundation degrees, and HNC/D units.

Now in its sixth edition, Higher Engineering Mathematics is an established textbook that has helped many thousands of students to gain exam success. It has been updated to maximise the book's suitability for first year engineering degree students and those following foundation degrees. This book also caters specifically for the engineering mathematics units of the Higher National Engineering schemes from Edexcel. As such it includes the core unit, Analytical Methods for Engineers, and two specialist units, Further Analytical Methods for Engineers and Engineering Mathematics, both of which are common to the electrical/electronic engineering and mechanical engineering pathways. For ease of reference a mapping grid is included that shows precisely which topics are required for the learning outcomes of each unit.

. Unique in introducing higher mathematical concepts from an engineering perspective, ensuring that readers understand what they need to do in order to turn theory into practice
. Fully mapped to BTEC Higher National Engineering and Foundation Degree unit specifications
. Free instructor's manual available online - contains worked solutions and a suggested mark scheme

About the Author
John Bird, the author of over 100 textbooks on engineering and mathematical subjects, is the former Head of Applied Electronics in the Faculty of Technology at Highbury College, Portsmouth, U.K. More recently, he has combined freelance lecturing at Portsmouth University, with technical writing and Chief Examiner responsibilities for City and Guilds Telecommunication Principles and Mathematics, and examining for the International Baccalaureate Organisation. John Bird is currently a Senior Training Provider at the Royal Naval School of Marine Engineering in the Defence College of Marine and Air Engineering at H.M.S. Sultan, Gosport, Hampshire, U.K. The school, which serves the Royal Navy, is one of Europe's largest engineering training establishments.

Contents

Preface; Algebra; Partial fractions; Logarithms; Exponential functions; Hyperbolic functions; Arithmetic and geometric progressions; The binomial series; Maclaurin's series; Solving equations by iterative methods; Binary; octal and hexadecimal; Introduction to trigonometry; Cartesian and polar co-ordinates; The circle and its properties; Trigonometric waveforms; Trigonometric identities and equations; The relationship between trigonometric and hyperbolic functions; Compound angles; Functions and their curves; Irregular areas; volumes and mean values of waveforms; Complex numbers; De Moivre's theorem; The theory of matrices and determinants; The solution of simultaneous equations by matrices and determinants; Vectors; Methods of adding alternating waveforms; Scalar and vector products; Methods of differentiation; Some applications of differentiation; Differentiation of parametric equations; Differentiation of implicit functions; Logarithmic differentiation; Differentiation of hyperbolic functions; Differentiation of inverse trigonometric and hyperbolic functions; Partial differentiation; Total differential; rates of change and small changes; Maxima; minima and saddle points for functions of two variables; Standard integration; Some applications of integration; Integration using algebraic substitutions; Integration using trigonometric and hyperbolic substitutions; Integration using partial fractions; The t = __substitution; Integration by parts; Reduction formulae; Numerical integration; Solution of first order differential equations by separation of variables; Homogeneous first order differential equations; Linear first order differential equations; Numerical methods for first order differential equations; Second order differential equations of the form __; Second order differential equations of the form __; Power series methods of solving ordinary differential equations; An introduction to partial differential equations; Presentation of statistical data; Measures of central tendency and dispersion; Probability; The binomial and Poisson distributions; The normal distribution; Linear correlation; Linear regression; Introduction to Laplace transforms; Properties of Laplace transforms; Inverse Laplace transforms; The solution of differential equations using Laplace transforms; The solution of simultaneous differential equations using Laplace transforms; Fourier series for periodic functions of period 2p ; Fourier series for a non-periodic function over range 2p ; Even and odd functions and half-range Fourier series; Fourier series over any range; A numerical method of harmonic analysis; The complex or exponential form of a Fourier series; Essential formulae; Index

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IMPORTANT NOTICE: You may use this software/book for evaluation purposes only.
If you like it, it is strongly suggested you buy it to support the developers/authors.
By any means you may not use this software/book to make money or use it for commercial purpose.

Higher Engineering Mathematics, Fifth Edition - by John Bird

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Higher Engineering Mathematics, Sixth Edition - by John Bird
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