The classic Mathematics for Engineers and Scientists covers in detail all mathematical requirements common to first year engineering students of every discipline. It includes numerous illustrative worked examples and extensive problem sets at the end of each chapter, with answers to odd-numbered questions provided at the end of the book. In this sixth edition, the level of rigor has been lowered to cater to the needs of incoming engineering students. Students are encouraged to make use of computer algebra packages, primarily MAPLE and MATLAB. The author has included a new chapter on double…mehr
The classic Mathematics for Engineers and Scientists covers in detail all mathematical requirements common to first year engineering students of every discipline. It includes numerous illustrative worked examples and extensive problem sets at the end of each chapter, with answers to odd-numbered questions provided at the end of the book. In this sixth edition, the level of rigor has been lowered to cater to the needs of incoming engineering students. Students are encouraged to make use of computer algebra packages, primarily MAPLE and MATLAB. The author has included a new chapter on double integrals, and incorporated many new applications and examples throughout.
Supplementary computer problems. Numbers, trigonometric functions and coordinate geometry. Variables, functions and mappings. Sequences, limits and continuity. Complex numbers and vectors. Differentiation of functions of one or more real variables. Exponential, logarithmic and hyperbolic functions. Fundamentals of integration. Systematic integration. Matrices and linear transformations. Functions of a complex variable. Scales, vectors and fields. Series, Taylor's theorem and its uses. Differential equations and geometry. First-order differential equations. Higher-order linear differential equations. Fourier series. Numerical analysis. A geometrical introduction to linear programming. Probability and statistics. Answers.
Supplementary computer problems. Numbers, trigonometric functions and coordinate geometry. Variables, functions and mappings. Sequences, limits and continuity. Complex numbers and vectors. Differentiation of functions of one or more real variables. Exponential, logarithmic and hyperbolic functions. Fundamentals of integration. Systematic integration. Matrices and linear transformations. Functions of a complex variable. Scales, vectors and fields. Series, Taylor's theorem and its uses. Differential equations and geometry. First-order differential equations. Higher-order linear differential equations. Fourier series. Numerical analysis. A geometrical introduction to linear programming. Probability and statistics. Answers.
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