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2. Use the function h(x): a. Use a calculator to graph h(x). Make sure you have a window that is large enough to clearly see all the important features of the graph including intercepts, vertex, and potential asymptotes. Make sure that you have a window that is not so large that these important features are too small to clearly see. Xmin: Xmax: Ymin; Ymax:

2. Use the function h(x): a. Use a calculator to graph h(x). Make sure you have a window that is large enough to clearly see all the important features of the graph including intercepts, vertex, and potential asymptotes. Make sure that you have a window that is not so large that these important features are too small to clearly see. Xmin: Xmax: Ymin; Ymax:

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 35E
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Question 2.) A
2. Use the function h(x) = 2x²-6x Use a calculator to graph h(x). Make sure you have a window that is large enough to clearly see all the important features of the graph including intercepts, vertex, and potential asymptotes. Make sure that you have a window that is not so large that these important features are too small to clearly see. Xmin: Xmax: Ymin: Ymax Name:, b. Use your calculator's TRACE function to estimate the x-values of any vertical asymptotes. c. Now find the vertical asymptotes algebraically by solving for the zeros of the denominator of the function h(x).
Transcribed Image Text:2. Use the function h(x) = 2x²-6x Use a calculator to graph h(x). Make sure you have a window that is large enough to clearly see all the important features of the graph including intercepts, vertex, and potential asymptotes. Make sure that you have a window that is not so large that these important features are too small to clearly see. Xmin: Xmax: Ymin: Ymax Name:, b. Use your calculator's TRACE function to estimate the x-values of any vertical asymptotes. c. Now find the vertical asymptotes algebraically by solving for the zeros of the denominator of the function h(x).
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