Locate and classify all extrema in the graph. (By classifying the extrema, we mean listing whether each extremum is a relative or absolute maximum or minimum.) Also, locate any stationary points that are not relative extrema. HINT [See the box titled "Locating Candidates for Extrema."] (Order your answers from smallest to largest x.) y fhas lan absolute maximum vx at (x, y) = ( 3,6 ). f has an absolute minimum vx at (x, y) = (-9, – 3 ). fhas lan absolute minimum v at (x, y) = ( 9, - 3

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 93E
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Locate and classify all extrema in the graph. (By classifying the extrema, we mean listing whether each extremum is a relative or
absolute maximum or minimum.) Also, locate any stationary points that are not relative extrema. HINT [See the box titled "Locating
Candidates for Extrema."] (Order your answers from smallest to largest x.)
y
fhas lan absolute maximum vx at (x, y) = ( 3,6
).
f has an absolute minimum vx at (x, y) = (-9, – 3
).
fhas lan absolute minimum v
at (x, y) = ( 9, - 3
Transcribed Image Text:Locate and classify all extrema in the graph. (By classifying the extrema, we mean listing whether each extremum is a relative or absolute maximum or minimum.) Also, locate any stationary points that are not relative extrema. HINT [See the box titled "Locating Candidates for Extrema."] (Order your answers from smallest to largest x.) y fhas lan absolute maximum vx at (x, y) = ( 3,6 ). f has an absolute minimum vx at (x, y) = (-9, – 3 ). fhas lan absolute minimum v at (x, y) = ( 9, - 3
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