Mathematics And Statistics For Technologists, H. G. Cuming, C. J. Anson, 1967 HC

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Item specifics

Condition
Very Good
A book that does not look new and has been read but is in excellent condition. No obvious damage to the cover, with the dust jacket (if applicable) included for hard covers. No missing or damaged pages, no creases or tears, and no underlining/highlighting of text or writing in the margins. May be very minimal identifying marks on the inside cover. Very minimal wear and tear. See the seller’s listing for full details and description of any imperfections. See all condition definitionsopens in a new window or tab
Seller Notes
“The dust cover for this book shows significant signs of wear and tearing. The book itself is in ...
ISBN
0820601403
Subject
Reference, Research, Chemistry / Industrial & Technical
Features
1st Edition, Dust Jacket
Year
1967
EAN
9780820601403
Publication Year
1967
Type
Textbook
Format
Trade Paperback
Language
English
Subject Area
Mathematics, Technology & Engineering, Science
Publication Name
Mathematics and Statistics for Technologists
Author
H. G. Cuming, C. J. Anson
Publisher
Chemical Publishing Company, Incorporated
Item Length
9 in
Item Width
6 in
Number of Pages
504 Pages
Category

About this product

Product Identifiers

Publisher
Chemical Publishing Company, Incorporated
ISBN-10
0820601403
ISBN-13
9780820601403
eBay Product ID (ePID)
159926955

Product Key Features

Number of Pages
504 Pages
Publication Name
Mathematics and Statistics for Technologists
Language
English
Publication Year
1967
Subject
Reference, Research, Chemistry / Industrial & Technical
Type
Textbook
Author
H. G. Cuming, C. J. Anson
Subject Area
Mathematics, Technology & Engineering, Science
Format
Trade Paperback

Dimensions

Item Length
9 in
Item Width
6 in

Additional Product Features

Intended Audience
Scholarly & Professional
Synopsis
CONTENTS - 1. REVIEW OF ELEMENTARY ALGEBRA - Indices; Logarithms; Graphs-Solution of Linear Equations; Solution of Quadratic Equations in One Variable; Approximate Solution of Higher Order Equations; Solution of Exponential Equations - 2. REVIEW OF ELEMENTARY PLANE TRIGONOMETRY - The Circular Functions; Radian Measure; Simple Applications of Trigonometry; Solution of General Triangles; Circular Functions of the Sum and Difference of Two Angles; Solution of Trigonometric Equations; The Inverse Circular Functions - 3. CO-ORDINATE PLANE GEOMETRY OF THE STRAIGHT LINE - Cartesian and Polar Co-ordinates; Loci; Various Forms of the Equation of a Line; Distance from a Point to a Line; Angle between Two Lines; Point of Intersection of Two Lines; Pairs of Lines; Problems Involving Straight Lines - 4. CO-ORDINATE PLANE GEOMETRY OF THE CIRCLE - Equations of a Circle; Equation of the Tangent to a Circle; Equation of the Normal to a Circle; Length of the Tangent from a Point to a Circle; Intersection of a Circle with a Line; Intersection of Two Circles; Problems Involving Circles and Lines - 5. THE BINOMIAL EXPANSION - Permutations and Combinations; The Binomial Expansion for Positive Integral Index; Some Properties of the Binomial Coefficients; The Binomial Expansion for any Index; Validity of the Binomial Expansion for any Index; Applications of the Binomial Expansion - 6. PARTIAL FRACTIONS - Rational Functions; Addition and Subtraction of Rational Functions; Partial Fractions Viewed as an Inverse Process; The Denominator g() Containing Non-Repeated Linear Factors; The Denominator g() Containing Repeated Linear Factors; The Denominator g(x) Containing Non-Repeated Quadratic Factors; The Denominator g(x) Containing Repeated Quadratic Factors; The General Denominator Applications of Partial Fractions - 7. FUNCTIONS AND LIMITS - Functional Relationships; Geometrical Representation of a Functional Relationship; Values and Limits of a Function; The Derivative of a Function - 8. DIFFERENTIATION - Differentiation from First Principles; Differentiation of x"-Differentiation of sin x and cos x; Differentiation of Sums, Differences, Products, and Quotients; Differentiation of Compound Circular Functions; Differentiation of a Function of a Function-Differentiation of log x; The Exponential and Hyperbolic Functions; Differentiation of Inverse Circular and Inverse Hyperbolic Functions - 9. APPLICATIONS OF DIFFERENTIATION - Tangents and Normals to Curves; Estimation of Small Errors; Maclaurin and Taylor Series; Newton's Method for the Approximate Solution of Equations; Maxima and Minima - 10. INTEGRATION - Integration as the Inverse of Differentiation; Special Methods of Integration; Integration Using Partial Fractions; Integration by Substitution; Integration by Parts; The Definite Integral; Reduction Formulae - 11. APPLICATIONS OF INTEGRATION - Areas Bounded by Plane Curves; Mean Values; Arc Lengths of Plane Curves; Volumes of Solids of Revolution; Surfaces of Revolution; Centres of Gravity; Moments of Inertia; Hydrostatic Thrust and Centres of Pressure - 12. COMPLEX NUMBERS - 13. ORDINARY LINEAR DIFFERENTIAL EQUATIONS - 14 PARTIAL DIFFERENTIATION - 15. STATISTICAL METHOD - 16. STANDARD NUMERICAL MEASURES FOR DESCRIBING FREQUENCY DIAGRAMS - 17. PROBABILITY THEORY AND ITS APPLICATIONS - 18. BINOMIAL AND POISSON DISTRIBUTIONS - 19. NORMAL DISTRIBUTION - 20. CONTROL CHARTS - 21. POPULATION AND SAMPLE - 22. DISTRIBUTION OF DIFFERENCES - 23. TESTS OF SIGNIFICANCE - 24. ANALYSIS OF VARIANCE - 25. REGRESSION AND CORRELATION (LINEAR RELATIONSHIPS) -

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