Question Determine the local extrema for t(x) -3x3 – 3 ² – 90x +1 using the First Derivative Test. Select the correct answer below: There is a local maximum at z = -5. There are no local extrema. There is a local minimum at z = -5 and a local maximum at z = = -2. There is a local maximum at z = –5 and a local minimum at z = -2. There is a local minimum at z = -–2.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 53E
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Determine the local extrema for t(x)
-3x3 – *a2 – 90x +1 using the First Derivative Test.
Select the correct answer below:
There is a local maximum at z = –5.
There are no local extrema.
There is a local minimum at æ = -5 and a local maximum at z = -2.
There is a local maximum at z = -5 and a local minimum at z = -2.
There is a local minimum at æ = -2.
Transcribed Image Text:Question Determine the local extrema for t(x) -3x3 – *a2 – 90x +1 using the First Derivative Test. Select the correct answer below: There is a local maximum at z = –5. There are no local extrema. There is a local minimum at æ = -5 and a local maximum at z = -2. There is a local maximum at z = -5 and a local minimum at z = -2. There is a local minimum at æ = -2.
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