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Miniature 9.1 The Algebra of Functions; Composite Functions Learning Objectives: 1. Add, subtract, multiply, and divide functions. 2. Construct composite functions. 3. Key vocabulary: function composition.
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How to fill out form algebra of functions:

01
Start by identifying the given function or functions. This could be in the form of an equation, table, or graph.
02
Simplify each function as much as possible by combining like terms and performing any necessary operations such as addition, subtraction, multiplication, and division.
03
If there are multiple functions involved, determine the relationship between them. This can be done by either adding or subtracting the functions, multiplying or dividing them, or applying other operations.
04
Once the relationship between the functions is determined, express it in a simplified form. This will be the algebraic representation of the composed function.
05
If required, plot the composed function on a graph to visualize its behavior and any important points such as intercepts, maxima, and minima.

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Form algebra of functions is a mathematical process used to manipulate expressions involving functions.
Students studying advanced mathematics or individuals working in fields that require mathematical analysis may be required to use form algebra of functions.
Form algebra of functions is filled out by following specific mathematical rules to simplify and manipulate expressions involving functions.
The purpose of form algebra of functions is to simplify complex mathematical expressions involving functions in order to make them easier to analyze and solve.
Form algebra of functions may require reporting the functions being manipulated, the operations being performed, and the final simplified expression.
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