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Sum of two functions When we want to find the sum of two functions, we add both sides of their equations This can be done in either order, producing identical results For f1 and f2, we have

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( f1 + f2)(x) = f1 (x) + f2 (x) = (x 1) + x2 = x2 + x 1 and ( f2 + f1)(x) = f2 (x) + f1 (x) = x2 + (x 1) = x2 + x 1 For f1 and f3, we have ( f1 + f3)(x) = f1 (x) + f3 (x) = (x 1) + x1/2 = x + x1/2 1 and ( f3 + f1)(x) = f3 (x) + f1 (x) = x1/2 + (x 1) = x + x1/2 1 For f2 and f3, we have ( f2 + f3)(x) = f2 (x) + f3 (x) = x2 + x1/2

Length and format Standard is 5-page minimum Small project, 1-page overview form Large project, each subproject has its own 5-page overview

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Trigonometry (or trig ) involves the relationships between angles and distances Traditional texts usually define the trigonometric functions of an angle as ratios between the lengths of the sides of a right triangle containing that angle If you ve done trigonometry with triangles, get ready for a new perspective!

In Cartesian xy coordinates, circles are represented by straightforward equations The equation for a particular circle depends on its radius, and also on the location of its center point

Contents and purpose Purpose, goal, starting point, and customer information. Sets project scope and guides project to meet user objectives

The unit circle In trigonometry, we re interested in the circle whose center is at the origin and whose radius is 1 This is the simplest possible circle in the xy plane It s called the unit circle, and is represented by the equation

x2 + y2 = 1 The unit circle gives us an elegant way to define the basic trigonometric functions That s why these functions are sometimes called the circular functions Before we get into the circular functions themselves, let s be sure we know how to define angles, which are the arguments (or inputs) of the trig functions

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Naming angles Mathematicians often use Greek letters to represent angles The italic, lowercase Greek letter theta is popular It looks like an italic numeral 0 with a horizontal line through it (q) When writing about two different angles, a second Greek letter is used along with q Most often, it s the italic, lowercase letter phi This character looks like an italic lowercase English letter o with a forward slash through it (f)

When D = R, the effective proportional band is zero. And if D > R, the effective band actually becomes negative; negative proportional band in a negative feedback controller means positive feedback. Extreme care must therefore be exercised when adjusting one of these controllers, or the results could be disastrous.

A detailed description of what will be created, which also serves as the technical speci cation of the product during its life The steps it will take to do the project, the time and budget required Description of quality control and quality assurance issues, and how they will be managed Put it in the le and retrieve it if you need it Instructs user in use of the system so that they can use it with little or no support Addresses issues of how the product will interact with or a ect organizational security Describes what is to be deployed where. Explains multiple components, multiple target platforms, and multiple locations

Sometimes the italic, lowercase Greek letters alpha, beta, and gamma are used to represent angles These, respectively, look like the following symbols: a, b, and g When things get messy and there are a lot of angles to talk about, numeric subscripts may be used with Greek letters, so don t be surprised if you see text in which angles are denoted q1, q2, q3, and so on If you read enough mathematical papers, you ll eventually come across angles that are represented by other lowercase Greek letters Angle variables can also be represented by more familiar characters such as x, y, or z As long as we know the context and stay consistent in a given situation, it really doesn t matter what we call an angle

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