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1 Log [1 x ] + 1 Log [1 + x ] 2 2
7.28 Use Manipulate to control the graph of f(x) = a sin (b x + c), 0 x < 2 , with controls for a, b, and c varying between 1 and 10. Move the sliders and observe the affect upon the graph.
This is the meat of the book, organized in 25 easy-to-understand chapters packed with loads of pictures to guide you every step of the way.
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Manipulate[Plot[a Sin[b x + c], {x, 0, 2 o}, PlotRange { 10, 10}], {a, 1, 10}, {b, 1, 10}, {c, 1, 10}]
There are many different ways to write any particular algebraic or trigonometric expression. Obviously one person s interpretation of simple may not agree with another s. For example, in dealing with rational functions, (x + 3)2 may be preferable to x2 + 6 x + 9, but when manipulating polynomials, the latter is clearly more desirable. As you have seen from reading this chapter, Mathematica offers a variety of commands that allow full control of how an expression will appear. With practice, you will learn to use these commands to reshape appearances to suit your needs. As a step in the direction toward simplification, Mathematica offers two commands that can be used to simplify complex structures.
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State diagrams can be drawn directly from source code. Each function must be examined for decisions that are based on the values of variables (the state of the system).
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Simplify[expression] performs a sequence of transformations on expression and returns the simplest form it finds. FullSimplify[expression] tries a wider range of transformations on expression including elementary and special functions and returns the simplest form it finds.
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Simplify tries expanding, factoring, and other standard mathematical transformations to reduce the complexity of expression. Because of its general nature, Simplify tends to be quite slow in comparison to more direct instructions. FullSimplify always produces an expression at least as simple as Simplify, but may take somewhat longer. You can specify a time limitation (in seconds) with the option TimeConstraint. The default for Simplify is TimeConstraint 300 and for FullSimplify, TimeConstraint Infinity. For both commands, Trig True is the default for trigonometric evaluation.
If you flip through this book, you can instantly see these items based on their formatting. For example, if you wanted to find all the Calendar tips, you would flip to the Calendar chapter and quickly find them. TIPS, CAUTIONS, and NOTES are all formatted like this, with a gray background, to help you see them more quickly.
5 messyexpression = Expand 1 + 1 + 1 x +1 x + 2 x + 3 1 1 5 10 10 + + + + 5 5 4 2 3 3 2 + (1+ x) (2+ x) (1+ x)(2+ x) (1+ x) (2+ x) (1+ x) (2+ x)
The following code is for a push method on a finite stack: int push(int item) { if (stackindex == MAX) {return ERROR;} stack[stackindex++] = item; return 0; } From this code, two states with different behavior of the function can be identified. Note that the stackindex starts at zero. One state is related to the condition stackindex == MAX, and the other state is related to the condition stackindex != MAX. Analysis of the increment will show that the second state is stackindex < MAX (at least from this method). Analyzing the pop method will reveal the empty state of the stack.
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