Find the intervals function. Jole od 2miog si to oulev- SOLUTION Notic domain of f. To de (3) T.Jeivo f(x) dmus (x) = X-1 %3D This derivative is n y = 1 anie Since -1 is not in ti We can still, he (where f is undefin -4 1 x = -1 = =1 olun nindo sdh bre Draw a number lin f'(x) > 0 for all x quotient of 2, which means that the func To graph the fu Jud .0 = aidTixo oi alist bns 0 or inupo 10 YOUR TURN 4 Find where f is increasing and decreasing if FIGURE 9 sule denominator 0 but horizontal asymptot eidT IT lim -2x f(x) x +2 We get the sam horizontal asymptot Graph the function. y-intercept (0, -1), 4.

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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Question
Find the intervals
function.
Jole od 2miog si to oulev-
SOLUTION Notic
domain of f. To de
(3)
T.Jeivo
f(x)
dmus
(x) = X-1
%3D
This derivative is n
y = 1
anie
Since -1 is not in ti
We can still, he
(where f is undefin
-4
1
x = -1
= =1
olun nindo sdh bre
Draw a number lin
f'(x) > 0 for all x
quotient of 2, which
means that the func
To graph the fu
Jud .0 =
aidTixo oi alist
bns 0 or inupo 10
YOUR TURN 4 Find where f is
increasing and decreasing if
FIGURE 9
sule
denominator 0 but
horizontal asymptot
eidT
IT
lim
-2x
f(x)
x +2
We get the sam
horizontal asymptot
Graph the function.
y-intercept (0, -1),
4.
Transcribed Image Text:Find the intervals function. Jole od 2miog si to oulev- SOLUTION Notic domain of f. To de (3) T.Jeivo f(x) dmus (x) = X-1 %3D This derivative is n y = 1 anie Since -1 is not in ti We can still, he (where f is undefin -4 1 x = -1 = =1 olun nindo sdh bre Draw a number lin f'(x) > 0 for all x quotient of 2, which means that the func To graph the fu Jud .0 = aidTixo oi alist bns 0 or inupo 10 YOUR TURN 4 Find where f is increasing and decreasing if FIGURE 9 sule denominator 0 but horizontal asymptot eidT IT lim -2x f(x) x +2 We get the sam horizontal asymptot Graph the function. y-intercept (0, -1), 4.
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