. y = 2 In(3x² – 1) 2 (In(3x2 – 2)) (3x² – 1) dx dx dx dy = 2. dx 1 6x In(3x² – 1) dy 12x dx Зx2 — 1 2. y = x(In x)³ dy := x-(In x)³ + (ln x)³x d d dx dy : = x • 3(In x)² + (In x)³(1) dx dx dy 3(In x)² + (In x)³ dx dy (In x)²(3 + In x) dx 3. g(x) : d sec x(2 sin x) – (2 sin x) (sec x) secx 2 sin z (kindly refer to your trigonometric identities) gʻ(x) (2 sin x)² 2 sec x cos x – 2 sin x sec x tan x g'(x) = (2 sin x)² 2(1) – 2(tan²x) (2 sin x)² gʻ(x) = %3D
. y = 2 In(3x² – 1) 2 (In(3x2 – 2)) (3x² – 1) dx dx dx dy = 2. dx 1 6x In(3x² – 1) dy 12x dx Зx2 — 1 2. y = x(In x)³ dy := x-(In x)³ + (ln x)³x d d dx dy : = x • 3(In x)² + (In x)³(1) dx dx dy 3(In x)² + (In x)³ dx dy (In x)²(3 + In x) dx 3. g(x) : d sec x(2 sin x) – (2 sin x) (sec x) secx 2 sin z (kindly refer to your trigonometric identities) gʻ(x) (2 sin x)² 2 sec x cos x – 2 sin x sec x tan x g'(x) = (2 sin x)² 2(1) – 2(tan²x) (2 sin x)² gʻ(x) = %3D
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 5T
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II. ERROR IDENTIFICATION. Identify the errors present in the given solutions. Put an X mark on the spaces provided beside the error, then write the correct solution.
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