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Get the free 9.8 Graphing Reciprocal Functions in Standard Form - CK-12

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N5NAME ___83 Skills Practice Graphing Reciprocal Functions Identify the asymptotes, domain, and range of each function. 1.2. Graph each function. State the domain and range. 3. f(x) 1 +3135. F(x)
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How to fill out 98 graphing reciprocal functions

01
Begin by understanding the general shape of the graph of a reciprocal function, which is a hyperbola.
02
Identify the vertical and horizontal asymptotes of the function, which are the lines that the graph approaches but never crosses.
03
Plot points along the x-axis and y-axis to determine the behavior of the function as it approaches the asymptotes.
04
Use these points to sketch the curve of the reciprocal function on the graph paper.
05
Label any key points on the graph, such as intercepts or points of discontinuity.

Who needs 98 graphing reciprocal functions?

01
Students studying advanced algebra or precalculus.
02
Math teachers looking to explain the concept of reciprocal functions.
03
Math enthusiasts interested in exploring different types of functions and their graphs.
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98 graphing reciprocal functions involves graphing functions that are the reciprocal of another function, where the output values are obtained by taking the reciprocal of the input values.
Individuals or students studying mathematics may be required to graph reciprocal functions as part of their coursework or assignments.
To fill out 98 graphing reciprocal functions, one must plot points on a graph representing the reciprocal of the original function, ensuring that the graph follows the behavior of a reciprocal function.
The purpose of 98 graphing reciprocal functions is to understand the relationship between a function and its reciprocal, and to be able to graph and analyze reciprocal functions.
On 98 graphing reciprocal functions, one must report the original function, the points plotted for the reciprocal function, and any observations or conclusions drawn from the graph.
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