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Engineering mathematics by example.....

Sobot, Robert.

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Engineering mathematics by example.. Vol. I,. Algebra and linear algebra

Record Type:	Electronic resources : Monograph/item
Title/Author:	Engineering mathematics by example./ by Robert Sobot.
remainder title:	Algebra and linear algebra
Author:	Sobot, Robert.
Published:	Cham :Springer Nature Switzerland : : 2025.,
Description:	xvi, 538 p. :ill. (chiefly color), digital ;24 cm.
[NT 15003449]:	Part 1 Algebra -- Chapter 1 Numbers -- Chapter 2 Polynomials -- Chapter 3 Linear Equations and Inequalities -- Chapter 4 Irrational Equations -- Chapter 5 Logarithmic and Exponential Functions -- Part 2 Trigonometry and Complex Algebra -- Chapter 6 Elements of Analytic Geometry -- Chapter 7 Trigonometry -- Chapter 8 Complex Algebra -- Chapter 9 Bode plot -- Part 3 Linear Algebra -- Chapter 10 Linear Algebra.
Contained By:	Springer Nature eBook
Subject:	Engineering mathematics - Problems, exercises, etc. -
Online resource:	https://doi.org/10.1007/978-3-031-81076-3
ISBN:	9783031810763

Engineering mathematics by example.. Vol. I,. Algebra and linear algebra
Sobot, Robert.

Engineering mathematics by example.Vol. I,Algebra and linear algebra[electronic resource] /Algebra and linear algebraby Robert Sobot. - Third edition. - Cham :Springer Nature Switzerland :2025. - xvi, 538 p. :ill. (chiefly color), digital ;24 cm.

Part 1 Algebra -- Chapter 1 Numbers -- Chapter 2 Polynomials -- Chapter 3 Linear Equations and Inequalities -- Chapter 4 Irrational Equations -- Chapter 5 Logarithmic and Exponential Functions -- Part 2 Trigonometry and Complex Algebra -- Chapter 6 Elements of Analytic Geometry -- Chapter 7 Trigonometry -- Chapter 8 Complex Algebra -- Chapter 9 Bode plot -- Part 3 Linear Algebra -- Chapter 10 Linear Algebra.

This textbook is a complete, self-sufficient, self-study/tutorial-type source of mathematical problems. It serves as a primary source for practicing and developing mathematical skills and techniques that will be essential in future studies and engineering practice. Rigor and mathematical formalism is drastically reduced, while the main focus is on developing practical skills and techniques for solving mathematical problems, given in forms typically found in engineering and science. These practical techniques are split into three separate books: the topics of algebra, complex algebra, and linear algebra (Vol. I), calculus of single and multiple argument functions (Vol. II), continues and discrete Convolution and Fourier integrals/sums of typical functions used in signal processing, and Laplace transform examples (Vol. III). Offers a large collection of progressively more sophisticated problems on main mathematical topics; Provides, at the beginning of each topic, a brief review of definitions and formulas that are about to be used; Includes tutorial-style, complete solutions, to all problems.

ISBN: 9783031810763

Standard No.: 10.1007/978-3-031-81076-3doiSubjects--Topical Terms:

532813
Engineering mathematics
--Problems, exercises, etc.

LC Class. No.: TA333 / .S63 2025

Dewey Class. No.: 620.00151

Engineering mathematics by example.. Vol. I,. Algebra and linear algebra
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505 0 $a Part 1 Algebra -- Chapter 1 Numbers -- Chapter 2 Polynomials -- Chapter 3 Linear Equations and Inequalities -- Chapter 4 Irrational Equations -- Chapter 5 Logarithmic and Exponential Functions -- Part 2 Trigonometry and Complex Algebra -- Chapter 6 Elements of Analytic Geometry -- Chapter 7 Trigonometry -- Chapter 8 Complex Algebra -- Chapter 9 Bode plot -- Part 3 Linear Algebra -- Chapter 10 Linear Algebra.
520 $a This textbook is a complete, self-sufficient, self-study/tutorial-type source of mathematical problems. It serves as a primary source for practicing and developing mathematical skills and techniques that will be essential in future studies and engineering practice. Rigor and mathematical formalism is drastically reduced, while the main focus is on developing practical skills and techniques for solving mathematical problems, given in forms typically found in engineering and science. These practical techniques are split into three separate books: the topics of algebra, complex algebra, and linear algebra (Vol. I), calculus of single and multiple argument functions (Vol. II), continues and discrete Convolution and Fourier integrals/sums of typical functions used in signal processing, and Laplace transform examples (Vol. III). Offers a large collection of progressively more sophisticated problems on main mathematical topics; Provides, at the beginning of each topic, a brief review of definitions and formulas that are about to be used; Includes tutorial-style, complete solutions, to all problems.
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