x²+3 Suppose y = and x = sin (u)ln (u) a. Determine dy using the first principles definition of a derivative dx b. Determine the tangent to y when x = 2 x² +3 C. Determine the intervals of concavity for y = С. dr
x²+3 Suppose y = and x = sin (u)ln (u) a. Determine dy using the first principles definition of a derivative dx b. Determine the tangent to y when x = 2 x² +3 C. Determine the intervals of concavity for y = С. dr
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.1: Equations
Problem 78E
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Question 2:
x²+3
Suppose y =
and x = sin (u)ln (u)
dy
using the first principles definition of a derivative
a. Determine
dx
b. Determine the tangent to y when x = 2
x2+3
Determine the intervals of concavity for y =
С.
dx
d. Determine
du
dy
e. Use Leibniz notation and the chain rule to determine
. Write your response in terms of u only
du
(x should not appear in your final equation). You do not need to simplify your final answer.
13°C
1:07 PM
2022-05-16
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Transcribed Image Text:Final - Questions - final draft2 (2 x +
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Question 2:
x²+3
Suppose y =
and x = sin (u)ln (u)
dy
using the first principles definition of a derivative
a. Determine
dx
b. Determine the tangent to y when x = 2
x2+3
Determine the intervals of concavity for y =
С.
dx
d. Determine
du
dy
e. Use Leibniz notation and the chain rule to determine
. Write your response in terms of u only
du
(x should not appear in your final equation). You do not need to simplify your final answer.
13°C
1:07 PM
2022-05-16
Raining now
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