
Mathematics Support Materials
About This Project:
The aim of this project is to produce a library of portable,
interactive, web based support packages to help students learn various
mathematical ideas and techniques and to support classroom teaching. The
packages are in Adobe's Portable Document Format (PDF). These packages will introduce the mathematical ideas and their rules.
The packages will use the linking capabilities of PDF files to generate
exercises and quizzes and so allow the students to test their understanding of
the material with immediate feedback. We will also use our backgrounds in
science to construct smaller support packages to show applications of
mathematics in science and engineering.
To view the files, you will need the latest (free) version of
Acrobat Reader: Acrobat
Reader 5.0. Essentially, though, all you need to know is that any text or symbol in
green is a link. However, detailed instructions about
how to use the packages can be found here.
The Packages:
Note that the packages may be either worked through on line or downloaded and
used on any computer. They are compact enough to fit on a floppy disk.
Basic Algebra:
Graphs:
Trigonometry:
Calculus:
Vectors:
Matrices and Determinants:
Vector Calculus:
Logic and Proof:
Units:
Applications:
Click here to post your feedback or comments on the packages
The Software:
Since HTML, the language of the web, is poorly suited to mathematical
formulae, this project uses LaTeX and PDF. LaTeX is a variant of TeX, which is
the world standard for typesetting mathematics. It produces professional quality
output which is universally accepted by scientific publishing companies. We use
LaTeX to produce PDF (portable document format) output which can be put on the
web. These PDF files are read using the freely available and widely distributed
Adobe Acrobat Reader.
These packages were produced using LaTeX. This was then converted into PDF
files. The LaTeX code makes much use of various packages which
have been developed by D.P.
Story. Some information about TeX and LaTeX can be found here.
Acknowledgements:
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We are grateful to David McMullan for discussions on many aspects of this work and thank Arsen Khvedelidze for his help. We thank HEFCE for funding our work as part of the PPLATO FDTL4 project and our colleagues in PPLATO for useful discussions. We are also grateful to the Higher Education Academy Engineering Subject Centre for funding us via a Mini-Project grant
in collaboration with Frank Hamer and LTSN Physical Sciences for a development project grant, in collaboration with Simon Belt, and for the opportunity to present these ideas at various workshops.
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School of Mathematics and
Statistics, The University
of Plymouth, Plymouth, PL4 8AA, UK