Fundamental Maths
For Engineering and Science
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Product details:
- Edition number 2011
- Publisher Bloomsbury Academic
- Date of Publication 11 January 2011
- Number of Volumes Paperback
- ISBN 9780230252080
- Binding Paperback
- No. of pages392 pages
- Size 246x189 mm
- Weight 756 g
- Language English
- Illustrations 73 bw illus Illustrations, black & white 0
Categories
Short description:
A short, accessible textbook for students who are entering HE or FE courses and need to re-visit and develop school maths and gain confidence in it. The author explains the maths clearly through words and examples, not just pages of sums, and makes sure students put past anxieties about maths or gaps in their knowledge behind them.
MoreLong description:
Do you need to improve your confidence in maths?
Does your maths need to be refreshed and refocused for engineering or science?
Are there some elements of school maths you have forgotten or never quite mastered?
With clear explanations, lots of examples and a friendly, encouraging style, Fundamental Maths is a short, easy-to-follow textbook that makes maths accessible and manageable for all.
Written for students entering HE or FE courses in engineering or science, the author covers all the core topics and breaks them down into easily digestible chunks, keeping explanations clear and concise throughout.
Put past anxieties about maths or gaps in your knowledge behind you!
Table of Contents:
Preliminaries
Fundamental Arithmetic
Arithmetic of Small Quantities
Arithmetic of Powers
Arithmetic Calculations
Graphs and Charts
Algebra - Introducing the Unknown
Algebra - More Complex Forms
Algebra Functions
Algebra Working with Formulae
Algebra - Transposition of Equations and Inverse Functions
Algebra - Factors of Expressions
Geometry
Series
Trigonometry
Graphical Representation of Trigonometric Functions
Simultaneous Equations
Quadratic Equations
Surface Areas and Volumes of Solids
Coordinate Systems
Areas of Irregular Figures
Trigonometric Identities
Logarithms and Indices
Differentiation - Basic Relationships
Differentiation of More Complex Functions
Differentiation - Uses
Integration - Basic Relationships
Integration - Area and Volume
Vectors
Matrices
Probability
Central Tendency and Dispersion
Answers.
