Let f be a differentiable function defined on [-6,-21. If f satisfies the conditions below, . = -5 is the only critical number of f on [-6,-2). ."(-5)%3D-5 what can you conclude regarding f? MCQ13.pdf O The absolute maximum value of f on [-6,-2 is either f(-6) or f(-2). O The absolute minimum value of f on [-6,-2] is f(-5). O The absolute maximum value of f on -6,-2] is also its local (or relative) maximum value. Of has no absolute minimum value on -6, -2.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Let f be a differentiable function defined on [-6, -2]. If f satisfies the conditions
below,
= -5 is the only critical number of f on [-6,-2).
. "(-5) = -5
what can you conclude regarding f?
MCQ13.pdf
O The absolute maximum value of f on [-6,-2] is either f(-6) or f(-2).
O The absolute minimum value of f on -6,-2] is f(-5).
O The absolute maximum value of f on -6, -2 is also its local (or relative)
maximum value.
Of has no absolute minimum value on -6, -2.
Transcribed Image Text:Let f be a differentiable function defined on [-6, -2]. If f satisfies the conditions below, = -5 is the only critical number of f on [-6,-2). . "(-5) = -5 what can you conclude regarding f? MCQ13.pdf O The absolute maximum value of f on [-6,-2] is either f(-6) or f(-2). O The absolute minimum value of f on -6,-2] is f(-5). O The absolute maximum value of f on -6, -2 is also its local (or relative) maximum value. Of has no absolute minimum value on -6, -2.
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