Follow the "Four-Step method of graphing a piecewise defined function" to graph the f(x). [Refer to the canvas notes for these steps] Label the coordinates of the end points of each piece and indicate if the point is to be included or excluded from the curve by drawing either a solid circle [if point is included in the graph] and an open circle [if the point is not included in the graph] about the end point. f(x) fixe if if x < 2 X >2.
Follow the "Four-Step method of graphing a piecewise defined function" to graph the f(x). [Refer to the canvas notes for these steps] Label the coordinates of the end points of each piece and indicate if the point is to be included or excluded from the curve by drawing either a solid circle [if point is included in the graph] and an open circle [if the point is not included in the graph] about the end point. f(x) fixe if if x < 2 X >2.
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
ChapterP: Prerequisites
SectionP.7: A Library Of Parent Functions
Problem 47E
Related questions
Question
![Q-1:
Follow the "Four-Step method of graphing a piecewise defined function" to graph the f(x).
[Refer to the canvas notes for these steps]
Label the coordinates of the end points of each piece and indicate if the point is to be
included or excluded from the curve by drawing either a solid circle [if point is
included in the graph] and an open circle [if the point is not included in the graph]
about the end point.
f(x) = {x²)
)
if
if
x < 2
X >2.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe46c081d-6633-4a7f-8c3e-dcab3c8db7c1%2Fed410879-b0dc-4e90-ad14-b7635d4d400d%2F19vs60i_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q-1:
Follow the "Four-Step method of graphing a piecewise defined function" to graph the f(x).
[Refer to the canvas notes for these steps]
Label the coordinates of the end points of each piece and indicate if the point is to be
included or excluded from the curve by drawing either a solid circle [if point is
included in the graph] and an open circle [if the point is not included in the graph]
about the end point.
f(x) = {x²)
)
if
if
x < 2
X >2.
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