Functions: -25 Pla) =- -9x+20 A. 6x +2 g(x)--64 3x+6 () -3x-14 C. 2. a(x) = 7-5x-14 D. 3x-27 2x+7x-15 (x) =; E. 2r b(x)= 9- x-2r-15 F. +x-6 G. *+3 7x-14 H. 4x-28x+40 (x)%3D 3x-15x-18 2r-3x-20

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 15T
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gle com
Bays ce HoTc Page
S Sc1ooloIy Desmos Tes
Functlons:
2-25
Px)-
A.
s(x)-
B.
3x+6
A(x) =-
2x-3x-14
C.
21
a(x) Sx-l4
D.
3x-27
((x) =
2x+7x-15
E.
2r
b(x)%=
F.
x-2x-15
G.
x+3
7x-14
(x)=-
4x-28x+40
H.
d(x)=
3x-15x-18
r-4
2r-3x-20
Transcribed Image Text:gle com Bays ce HoTc Page S Sc1ooloIy Desmos Tes Functlons: 2-25 Px)- A. s(x)- B. 3x+6 A(x) =- 2x-3x-14 C. 21 a(x) Sx-l4 D. 3x-27 ((x) = 2x+7x-15 E. 2r b(x)%= F. x-2x-15 G. x+3 7x-14 (x)=- 4x-28x+40 H. d(x)= 3x-15x-18 r-4 2r-3x-20
Match the functions listed below to these indicated characteristics:
vertical asymptote at x 3.5; point of discontinuity at x -2
vertical asymptotes at x 5 and x -3; horizontal asymptote at y 4
domain of xx -2.5, 4; zeros at x =-2 and x 2
domain of xx*-3; y-intercept at (0,-2);
end behavior
+00 as x→* and 0 - 64
vertical asymptote at x = 4; point of discontinuity at x 5
vertical asymptotes at x = -1 and x 6; horizontal asymptote at y 0
domain of x:x#-2,7; y-intercept at (0,-1429)
end behavior 0 as x-+0 and
0 as x-
vertical asymptotes at x = -4 and x = 4; horizontal asymptote at y = 1.5
domain of x:x * 2, 5; point of discontinuity at x = 2
A vertical asymptotes at x = -5 and x = 1.5; zeros at x =3 and x = 3
Transcribed Image Text:Match the functions listed below to these indicated characteristics: vertical asymptote at x 3.5; point of discontinuity at x -2 vertical asymptotes at x 5 and x -3; horizontal asymptote at y 4 domain of xx -2.5, 4; zeros at x =-2 and x 2 domain of xx*-3; y-intercept at (0,-2); end behavior +00 as x→* and 0 - 64 vertical asymptote at x = 4; point of discontinuity at x 5 vertical asymptotes at x = -1 and x 6; horizontal asymptote at y 0 domain of x:x#-2,7; y-intercept at (0,-1429) end behavior 0 as x-+0 and 0 as x- vertical asymptotes at x = -4 and x = 4; horizontal asymptote at y = 1.5 domain of x:x * 2, 5; point of discontinuity at x = 2 A vertical asymptotes at x = -5 and x = 1.5; zeros at x =3 and x = 3
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