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1. Find dy/dx a) y = In (2x² – 3x) %3D b) y = [e" dt ) d) y = In|sec(x)+ tan(x) e) y = 7std*) S)y = e-2 8) y =log;(3x' +4x* ) h) y = (2x)* c) y = In sin x 3x-2

1. Find dy/dx a) y = In (2x² – 3x) %3D b) y = [e" dt ) d) y = In|sec(x)+ tan(x) e) y = 7std*) S)y = e-2 8) y =log;(3x' +4x* ) h) y = (2x)* c) y = In sin x 3x-2

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 9T
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1. Find dy/dx a) y =1n (2x - 3x) *²-3x b) y = e 2. C) y = In[sin x S1n X sec(x)+tan(x e) y =7*) 5x-2 8) y =log,(3x +4x) 3x-2 4) y = ( 2x)*--
Transcribed Image Text:1. Find dy/dx a) y =1n (2x - 3x) *²-3x b) y = e 2. C) y = In[sin x S1n X sec(x)+tan(x e) y =7*) 5x-2 8) y =log,(3x +4x) 3x-2 4) y = ( 2x)*--
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