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Unit 4B: Graphing Rational Functions I CAN: Identify the important features of rational functions o x and yintercepts o vertical, horizontal and/or slant asymptotes o holes o domain and rangeGraph
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How to fill out unit 4b graphing rational

01
Identify the rational function you are graphing.
02
Find the x-intercepts by setting the numerator equal to zero and solving for x.
03
Determine the y-intercepts by evaluating the function at x = 0, if possible.
04
Identify any vertical asymptotes by setting the denominator equal to zero and solving for x.
05
Find horizontal or oblique asymptotes based on the degrees of the numerator and denominator.
06
Create a table of values by selecting x-values in different intervals to evaluate the function.
07
Plot the points obtained from the table of values on a graph.
08
Draw the asymptotes as dashed lines.
09
Connect the points smoothly, considering the behavior near asymptotes.

Who needs unit 4b graphing rational?

01
Students studying algebra or precalculus who need to graph rational functions.
02
Teachers looking for resources to teach graphing rational functions.
03
Individuals preparing for standardized math tests that include graphing skills.
04
Tutors assisting students in understanding rational functions.
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Unit 4b graphing rational refers to a specific form or template used for graphing rational functions, often used in academic settings to visually represent the characteristics of these functions.
Individuals or entities engaged in mathematical studies involving rational functions may be required to file a unit 4b graphing rational as part of their coursework or assessments.
To fill out unit 4b graphing rational, one should input the rational function equation, identify intercepts, asymptotes, and asymptotic behavior, and plot the respective points on a graph.
The purpose of unit 4b graphing rational is to provide a visual representation of rational functions to better understand their behavior and characteristics such as asymptotes and intercepts.
The information that must be reported includes the rational function equation, x and y-intercepts, vertical and horizontal asymptotes, and any critical points relevant to the graph.
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