The Derivative as a Function. Determine the value or values of æ for which the tangent to f is horizontal by first finding the derivative of f with respect to a then solving f'(x) = 0 for æ. PART 1. f(x) = 9 f'(x) = f(x + h) – f(x) f(2) – f(x) NOTE: for this problem, you should use the definition of derivative, f' (x) = lim or the equivalent form f'(x) =lim h Z - x

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter8: Graphing Quadratic Functions
Section: Chapter Questions
Problem 17CT
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The Derivative as a Function.
Determine the value or values of x for which the tangent to f is horizontal by first finding the derivative of f with respect to x then solving f'(x) = 0 for x.
PART 1.
x2
f(x) =
f'(2) =
f(x+ h) – f(x)
f(2)
- f(x)
-
NOTE: for this problem, you should use the definition of derivative, f'(x) = lim
h→0
or the equivalent form f'(x)
= lim
h
z - x
Transcribed Image Text:The Derivative as a Function. Determine the value or values of x for which the tangent to f is horizontal by first finding the derivative of f with respect to x then solving f'(x) = 0 for x. PART 1. x2 f(x) = f'(2) = f(x+ h) – f(x) f(2) - f(x) - NOTE: for this problem, you should use the definition of derivative, f'(x) = lim h→0 or the equivalent form f'(x) = lim h z - x
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