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In this document we examine theories for the mechanics of helical
springs, stress in structures and methods for calculating Pi (pi) .
This booklet is ideal for young scientists and engineers to to
acquaint them use of mathematical methods and applications.
The use of choice examples to show the practical application of
matrix algebra and related mathematical tools in specific problems,
it serves also as an introduction to linear programming, fluid
mechanics, vector analysis and rf cicuit design.The full workings
and code are made available for the use and adaptation of the
reader. Here we walk through examples of using linear algebra and
matrices to solve problems like cost estimation, we show how
similar techniques are used in electrical theory and circuit
design. We show how ballistics can predict the range of a football
and the time of travel of a bullet. We see how we can generate 3d
transforms of rotation and reflection of objects about general axes
and mirrors. We look at the problem of signal rejection in
transmission lines and give worked solutions.
This volume demonstrates the practical uses for a mathematical
approach to science with evaluated examples. We examine the
solution of pipe networks using both Hardy cross and Hazen Williams
formulae. In chapter 2 we demonstrate how we can use a heuristic
approach to the solution of stresses in motile structures. In
chapter 3 we look at rocket science and work to a theoretical
solution to how much fuel is needed to put an object into orbit.
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