tv Pos) The graph is of a piecewise-defined function f. The y-axis is a vertical asymptote to the graph. The domain of f is (-∞, –4) U(-4,0) U (0, 0) and the range of f is (-00, o0). Points plotted as closed or open dots have integer coordinates. -2 -8 -7 -6 -5 -4 12 -1- -2 Answer a) through j) based on the graph. Write -0o and o to represent decrease and increase without bound, respectively. If a quantity does not exist, write DNE. a) f(-2) = f) lim f(x) = b) f(4) = g) lim f(x) = x→ -2+ c) x - -7 lim f(x) = h) lim f(x) = %3D %3D *っー( x--2 d) lim f(x) = i) lim f(x) = %3D %3D x →-4 x-9 e) lim f(x) = ) lim f(x) = x -0 00 +X

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section: Chapter Questions
Problem 12T
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The graph is of a piecewise-defined function f. The y-axis is a vertical
asymptote to the graph. The domain of f is (-∞, –4) U (-4,0) U (0, ∞) and the range
of f is (-0, 0). Points plotted as closed or open dots have integer coordinates.
Answer a) through j) based on the graph. Write -o and ∞ to represent decrease and
increase without bound, respectively. If a quantity does not exist, write DNE.
a) f(-2) =
f) lim f(x) =
x - 4
b) f(4) =
g) lim f(x) =
x- -2+
lim f(x) =
h) lim f(x) =
x- -2
c)
x → -7
d)
x - -4
lim f(x) =
i) lim f(x) =
x- 9
e)
lim f(x) =
i) lim f(x) =
X- 00
Transcribed Image Text:The graph is of a piecewise-defined function f. The y-axis is a vertical asymptote to the graph. The domain of f is (-∞, –4) U (-4,0) U (0, ∞) and the range of f is (-0, 0). Points plotted as closed or open dots have integer coordinates. Answer a) through j) based on the graph. Write -o and ∞ to represent decrease and increase without bound, respectively. If a quantity does not exist, write DNE. a) f(-2) = f) lim f(x) = x - 4 b) f(4) = g) lim f(x) = x- -2+ lim f(x) = h) lim f(x) = x- -2 c) x → -7 d) x - -4 lim f(x) = i) lim f(x) = x- 9 e) lim f(x) = i) lim f(x) = X- 00
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