The derivative of a function of f at z is given by f(z+h)-f(z) f' (z) = lim h0 h provided the limit exists. Use the definition of the derivative to find the derivative of f (2) = 722 + 9z +3. Enter the fully simplified expression for f (z + h) – f (z). Do not factor. Make sure there is a space between variables. f(z+h) – f (x) = f' (z) = Show your work and explain, in your own words, how you arrived at your answers.
The derivative of a function of f at z is given by f(z+h)-f(z) f' (z) = lim h0 h provided the limit exists. Use the definition of the derivative to find the derivative of f (2) = 722 + 9z +3. Enter the fully simplified expression for f (z + h) – f (z). Do not factor. Make sure there is a space between variables. f(z+h) – f (x) = f' (z) = Show your work and explain, in your own words, how you arrived at your answers.
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter4: Polynomial And Rational Functions
Section4.2: Polynomial Functions
Problem 96E: What is the purpose of the Intermediate Value Theorem?
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