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I'm 2 Chapter 6 Reviewable Date NO CALCULATORS! Show your work!! 1) Sketch a graph of the parabola y x2 6x + 8. Graph and label the x and intercepts, vertex, and line of symmetry. CLEARLY label and
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To fill out the end behavior of a rational function, you follow these steps:
02
Determine the degree of the numerator and denominator of the rational function.
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If the degree of the numerator is greater than the degree of the denominator, the end behavior is determined by the leading term of the numerator.
04
If the degree of the denominator is greater than the degree of the numerator, the end behavior is determined by the leading term of the denominator.
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If the degrees of the numerator and denominator are equal, divide the leading coefficients of the numerator and denominator to find the end behavior.
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The behavior can be described as approaching positive infinity, negative infinity, or a horizontal asymptote.
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If the leading coefficient is positive, the graph approaches positive infinity or the horizontal asymptote from below. If the leading coefficient is negative, the graph approaches negative infinity or the horizontal asymptote from above.

Who needs end behavior of rational?

01
Understanding the end behavior of a rational function is important for anyone studying or working with functions and graphing. It is particularly useful for mathematicians, engineers, physicists, and anyone analyzing mathematical models or real-world phenomena. By knowing the end behavior, one can make predictions about the long-term behavior of the function and understand its overall shape and trends.
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The end behavior of a rational function describes how the function behaves as the input values approach positive or negative infinity. This is primarily determined by the leading coefficients and the degrees of the numerator and denominator.
Generally, individuals and entities that have situations regarding rational functions in their mathematical or analytical work may need to consider end behavior, but there is no specific 'filing' requirement in a legal or formal sense.
To analyze the end behavior of a rational function, one typically takes limits of the function as x approaches positive and negative infinity, and determines the values or trends of the function.
The purpose of studying the end behavior of a rational function is to understand the long-term trends of the function, which helps in graphing and predicting the values of the function for large inputs.
Key information includes the limits as x approaches positive and negative infinity, leading coefficients, and the degrees of the polynomials in the numerator and denominator.
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