Given f(x) = 2x2 – 2x + 3, we wish to compute f'(1) using the definitionf(a + h) – f(a)hf' (a) = limNotice this is an indeterminate of the formf(1+ h) – f(1)(a) SimplifyhFORMATTING: The answer must be a polynomial in h in its simplest form.f(1+ h) - f(1)(b) Compute f'(1) = limholo

Use the definition of derivative given to solve this problem as in next step.

Given f(z) = 2x? - 2z + 3, we wish to compute f'(1) using the definition f(a + h) – f(a) f'(a) = „lim h0 h Notice this is an indeterminate of the form (a) Simplify 1+ h) - f(1) h FORMATTING: The answer must be a polynomial in h in its simplest form. f(1+h) – f(1) (b) Compute f'(1) = lim h-0 h AT

Given f(z) = 2x? - 2z + 3, we wish to compute f'(1) using the definition f(a + h) – f(a) f'(a) = „lim h0 h Notice this is an indeterminate of the form (a) Simplify 1+ h) - f(1) h FORMATTING: The answer must be a polynomial in h in its simplest form. f(1+h) – f(1) (b) Compute f'(1) = lim h-0 h AT

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.5: Rational Functions

Problem 8E

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