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Algebra 2 8.2 8.3 Graphing Rational Functions HWName___ Date___ Pd___Directions: Graph each function. List any asymptotes, holes, and intercepts. Also, state the domain. 1. f (x) x2 + 1 x 1Vertical
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To fill out graphing rational functions, follow these steps:
02
Determine the domain and vertical asymptotes of the function.
03
Find the x-intercepts by setting the numerator equal to zero.
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Determine the y-intercept by evaluating the function at x=0.
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Identify any holes in the graph by canceling out common factors between the numerator and denominator.
06
Plot the determined points on the graph.
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Draw in the vertical asymptotes and indicate the behavior of the function as x approaches these vertical asymptotes.
08
Connect the plotted points and extend the graph as needed.
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Include any horizontal asymptotes if applicable.

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- Teachers teaching function graphing concepts.
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- Anyone interested in visualizing and understanding the behavior of rational functions.
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Graphing rational functions involves plotting the values of a function that is the ratio of two polynomial functions, typically analyzing their asymptotes, intercepts, and overall shape.
Individuals or entities involved in specific financial processes or tax forms that involve rational functions may be required to file graphing rational functions.
To fill out graphing rational functions, one must identify the numerator and denominator polynomials, determine critical points, plot them on a graph, and analyze for asymptotes and intercepts.
The purpose of graphing rational functions is to gain insights into the behavior of the function, analyze limits, and visualize key characteristics such as continuous intervals and discontinuities.
Key information includes the values of the numerator and denominator, points of discontinuity, intercepts, and locations of vertical and horizontal asymptotes.
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