Newnes Mathematics Pocket Book For Engineers

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Newnes Mathematics Pocket Book for Engineers

Newnes Mathematics Pocket Book for Engineers focuses on the principles, operations, and methodologies involved in mathematics. The book first offers information on arithmetic operations, numbering systems, and algebra. Discussions focus on exponential functions, partial fractions, Newton's method, direct and inverse proportionality, laws of indices, multiplication and division of binary numbers, reciprocals, square roots, laws of indices, logarithms, and continued fractions. The publication then takes a look at series, matrices and determinants, and complex numbers. Concerns include application of complex numbers, complex equations, addition and subtraction of complex numbers, multiplication of matrices, arithmetical and geometric progressions, Fourier sine and cosine series, and even and odd functions. The text covers Laplace transforms, statistics, and Boolean algebra and logic circuits. Discussions focus on logic circuits, combinatorial logic networks, measures of central tendency and dispersion, linear regression and correlation, Poisson distribution, common notations used for the Laplace transform, and linearity of the Laplace transform. The manuscript is a vital source of data for students, technicians, engineers, and scientists interested in mathematics.
Newnes Engineering Mathematics Pocket Book

Newnes Engineering Mathematics Pocket Book is a uniquely versatile and practical tool for a wide range of engineers and students. All the essentials of engineering mathematics are covered, with clear explanations of key methods, and worked examples to illustrate them. Numerous tables and diagrams are provided, along with all the formulae you could need. The emphasis throughout the book is on providing the practical tools needed to solve mathematical problems quickly in engineering contexts. John Bird's presentation of this core material puts all the answers at your fingertips. The contents of this book have been carefully matched to the latest Further and Higher Education syllabuses so that it can also be used as a revision guide or a quick-access source of underpinning knowledge. Students on competence-based courses such as NVQs will find this approach particularly refreshing and practical. This book and its companion title Newnes Engineering Science Pocket Book provide the underpinning knowledge for the whole range of engineering communities catered for by the Newnes Pocket Book series. These related titles include: Newnes Mechanical Engineer's Pocket Book (Roger Timings) Newnes Electrical Pocket Book (E.A. Reeves) Newnes Electronic Engineer's Pocket Book (Joe Carr & Keith Brindley) Newnes Radio and RF Engineer's Pocket Book (Joe Carr & John Davies) Newnes Telecommunications Engineer's Pocket Book (Steve Winder) The contents of this book have been carefully mathced to the latest Further and Higher Education syllabuses so that it can also be used as a revision guide or a quick-access reference source of underpinning knowledge. Students on competence-based courses such as NVQs will find this approach particularly refreshing and practical. Previous editions of Newnes Engineering Mathematics Pocket Book were published under the title Newnes Mathematics Pocket Book for Engineers.
Newnes Mathematics Pocket Book for Engineers

Newnes Mathematics Pocket Book for Engineers focuses on the principles, operations, and methodologies involved in mathematics. The book first offers information on arithmetic operations, numbering systems, and algebra. Discussions focus on exponential functions, partial fractions, Newton's method, direct and inverse proportionality, laws of indices, multiplication and division of binary numbers, reciprocals, square roots, laws of indices, logarithms, and continued fractions. The publication then takes a look at series, matrices and determinants, and complex numbers. Concerns include application of complex numbers, complex equations, addition and subtraction of complex numbers, multiplication of matrices, arithmetical and geometric progressions, Fourier sine and cosine series, and even and odd functions. The text covers Laplace transforms, statistics, and Boolean algebra and logic circuits. Discussions focus on logic circuits, combinatorial logic networks, measures of central tendency and dispersion, linear regression and correlation, Poisson distribution, common notations used for the Laplace transform, and linearity of the Laplace transform. The manuscript is a vital source of data for students, technicians, engineers, and scientists interested in mathematics.