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Step 3 At x = 4 + Δx, the value of the function is g(4 + Δx) = 20 – Hence, Step 4 m = lim Δx=0 simplify. (20 – (4 + 4x)) – Be] x ΔΕ m= lim ΔΥΟ lim ΔΥΟ ΔΝ Ο 20 - 16 - ΒΔΧ - (1x) - 4 Ax Δεί ΔΥ - ΔΧ) - Δx) + 4x) Π Μ

Step 3 At x = 4 + Δx, the value of the function is g(4 + Δx) = 20 – Hence, Step 4 m = lim Δx=0 simplify. (20 – (4 + 4x)) – Be] x ΔΕ m= lim ΔΥΟ lim ΔΥΟ ΔΝ Ο 20 - 16 - ΒΔΧ - (1x) - 4 Ax Δεί ΔΥ - ΔΧ) - Δx) + 4x) Π Μ

Intermediate Algebra
Intermediate Algebra
10th Edition
ISBN:9781285195728
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter9: Functions
Section9.S: Summary
Problem 3S
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2. What would I specfically put in each box for number 4. 

Step 3 At x = 4 + Ax, the value of the function is g(4 + Ax) = 20 - (4 Hence, Step 4 m = lim Ax- Simplify. m = lim = (20-(4+ Ax)2) - 36 x 4 Ax Axo lim 2016-8AX (Ax)² - 4 Ax( lim ( =Ax-0 Ax Ax - Ax) Ax)
Transcribed Image Text:Step 3 At x = 4 + Ax, the value of the function is g(4 + Ax) = 20 - (4 Hence, Step 4 m = lim Ax- Simplify. m = lim = (20-(4+ Ax)2) - 36 x 4 Ax Axo lim 2016-8AX (Ax)² - 4 Ax( lim ( =Ax-0 Ax Ax - Ax) Ax)
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