g(0)%3Dg(2)%3Dg(4) = 0, g/ (1) = g (3) = 0 lim g(z) = o (2) = -1 %3D %3D , and

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 91E
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Sketch the graph of function g for which 

g(0)%3Dg(2)%33D9(4) = 0, g (1) = g (3) = 0
(2) =-1 lim g(z) = o0
lim g(z) = 0
%3DDX
, and
3. State the three-part Definition of
Continuity.
4. (#13 Exam 1 Review) The graph of J is
given. State, with mathematically correct
f
reasons, the I- values for which J is not
differentiable
Transcribed Image Text:g(0)%3Dg(2)%33D9(4) = 0, g (1) = g (3) = 0 (2) =-1 lim g(z) = o0 lim g(z) = 0 %3DDX , and 3. State the three-part Definition of Continuity. 4. (#13 Exam 1 Review) The graph of J is given. State, with mathematically correct f reasons, the I- values for which J is not differentiable
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