2ae2x 2ae2x. Let a be a real valued constant. Find the derivative with respect to x: y = -1 4xe2x O y (x) = (2ae2x – 1)² -8ae2x O y (x) = (2ae2x – 1) O y (x) = -4ae2x (2ae2x – 1)° 2ae2x O y (x) = (2ae2x – 1)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 18T
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Let a be a real valued constant. Find the derivative with respect to x: y =
2ae2x
2ae2x –1
O y (x) :
4xe2x
(2ae2x – 1)°
-
-8ae2x
y (x) =
(2ae?x – 1)
-4xe2x
O y (x) :
2
(2ae2x –1)
O y (x) =
2ae2x
(2ae2x – 1)
Transcribed Image Text:Let a be a real valued constant. Find the derivative with respect to x: y = 2ae2x 2ae2x –1 O y (x) : 4xe2x (2ae2x – 1)° - -8ae2x y (x) = (2ae?x – 1) -4xe2x O y (x) : 2 (2ae2x –1) O y (x) = 2ae2x (2ae2x – 1)
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