rentability of a function at a point sider the function f(a)= e the derivative function at a=0 by evaluating the following limit 7(0+A) - 7(0) We will show that the derivative function, f(a), is not defined at a=0 using the limit definition of the c TE: Enter an expression that contains only h into the first blank ITE: Enter the mit into the second blank. Type 'DNE if you believe that the limit does not exist. Ivative of a function at a point

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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Diferentability of a function at a point.
Consider the function f(e)=
We will show that the derivative function, f'(a), is not defined at a=0 using the limit definition of the derivative of a function at a point.
Evalue the derivative function at a=0 by evaluating the following limit:
f(0+h)-f(0)
(0) -
NOTE: Enter an expression that contains only h into the first blank.
NOTE: Enter the limit into the second blank. Type 'DNE if you believe that the limit does not exist.
Transcribed Image Text:Diferentability of a function at a point. Consider the function f(e)= We will show that the derivative function, f'(a), is not defined at a=0 using the limit definition of the derivative of a function at a point. Evalue the derivative function at a=0 by evaluating the following limit: f(0+h)-f(0) (0) - NOTE: Enter an expression that contains only h into the first blank. NOTE: Enter the limit into the second blank. Type 'DNE if you believe that the limit does not exist.
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