Higher engineering mathematics

Higher engineering mathematics

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Détails bibliographiques
Auteur principal : Bird John Owen (Auteur)
Format : Livre
Langue : anglais
Titre complet : Higher engineering mathematics / John Bird,...
Édition : 7th edition
Publié : Abingdon, Oxon, New York, NY : Routledge , cop. 2014
Description matérielle : 1 vol. (xvii, 877 p.)
Contenu : Machine generated contents note: 1. Algebra. 1.1. Introduction. 1.2. Revision of basic laws. 1.3. Revision of equations. 1.4. Polynomial division. 1.5. The factor theorem. 1.6. The remainder theorem. 2. Partial fractions. 2.1. Introduction to partial fractions. 2.2. Worked problems on partial fractions with linear factors. 2.3. Worked problems on partial fractions with repeated linear factors. 2.4. Worked problems on partial fractions with quadratic factors. 3. Logarithms. 3.1. Introduction to logarithms. 3.2. Laws of logarithms. 3.3. Indicial equations. 3.4. Graphs of logarithmic functions. 4. Exponential functions. 4.1. Introduction to exponential functions. 4.2. The power series for ex. 4.3. Graphs of exponential functions. 4.4. Napierian logarithms. 4.5. Laws of growth and decay. 4.6. Reduction of exponential laws to linear form. 5. Inequalities. 5.1. Introduction to inequalities. 5.2. Simple inequalities. 5.3. Inequalities involving a modulus
Sujets :
Mathématiques de l'ingénieur
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205 |a 7th edition 
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320 |a Index 
327 1 |a Machine generated contents note: 1. Algebra  |a 1.1. Introduction  |a 1.2. Revision of basic laws  |a 1.3. Revision of equations  |a 1.4. Polynomial division  |a 1.5. The factor theorem  |a 1.6. The remainder theorem  |a 2. Partial fractions  |a 2.1. Introduction to partial fractions  |a 2.2. Worked problems on partial fractions with linear factors  |a 2.3. Worked problems on partial fractions with repeated linear factors  |a 2.4. Worked problems on partial fractions with quadratic factors  |a 3. Logarithms  |a 3.1. Introduction to logarithms  |a 3.2. Laws of logarithms  |a 3.3. Indicial equations  |a 3.4. Graphs of logarithmic functions  |a 4. Exponential functions  |a 4.1. Introduction to exponential functions  |a 4.2. The power series for ex  |a 4.3. Graphs of exponential functions  |a 4.4. Napierian logarithms  |a 4.5. Laws of growth and decay  |a 4.6. Reduction of exponential laws to linear form  |a 5. Inequalities  |a 5.1. Introduction to inequalities  |a 5.2. Simple inequalities  |a 5.3. Inequalities involving a modulus 
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