#6 can you show me how to do this? Where do I even begin? For the function \( g \) whose graph is given below, arrange the following numbers in increasing order.- \( 0 \)- \( g'(-2) \)- \( g'(0) \)- \( g'(2) \)- \( g'(4) \)![Graph Description]The graph shows the curve of \( y = g(x) \). It is a smooth curve with the following key features:- The curve dips down near \( x = -1 \), rises through \( x = 0 \), dips again between \( x = 1 \) and \( x = 2 \), and rises again after \( x = 2 \).- The x-axis is labeled from \(-2\) to \(4\).- The y-axis is labeled with the function \( y = g(x) \).Below the graph, there is a sequence of dropdown menus each labeled with a "<" symbol. These are used to input the correct order of the numbers mentioned above.**Task:**Arrange the numbers \( 0 \), \( g'(-2) \), \( g'(0) \), \( g'(2) \), and \( g'(4) \) in increasing order using the graphical representation of the function \( g \).**Explain your reasoning.** (Note: The derivatives \( g'(-2) \), \( g'(0) \), \( g'(2) \), and \( g'(4) \) represent the slopes of the tangent lines at those points on the graph.)

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Answered: For the function g whose graph is given…

For the function g whose graph is given below, arrange the following numbers in increasing order. g'(-2) g'(0) g'(2) g'(4) y y = g(x) 3 4 < ? < ? ? く Explain your reasoning.

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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