In the following questions, answers could be repeated. If a limit does not exist because it goes to infinity (or negative infinity), then answer with infinity (or negative infinity) instead of "does not exist". Evaluate the following: ƒ(-3) Choose... ◆

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.2: Domain And Range
Problem 52SE: For the following exercises, write the domain for the piecewise function in interval notation....
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In the following questions, answers could be repeated. If a limit does not exist
because it goes to infinity (or negative infinity), then answer with infinity (or
negative infinity) instead of "does not exist".
Evaluate the following:
ƒ(-3)
ƒ(-2)
ƒ(0)
ƒ(2)
lim f(x)
x--2-
lim f(x)
x-2+
lim f(x)
x-0
lim f(x)
x-0+
lim f(x)
x-2-
lim f(x)
x-2
Choose...
Choose...
Choose...
Choose...
Choose...
Choose...
Choose...
Choose...
Choose...
Choose...
O
♦
♦
O
"
◆
◆
◆
◆
Transcribed Image Text:In the following questions, answers could be repeated. If a limit does not exist because it goes to infinity (or negative infinity), then answer with infinity (or negative infinity) instead of "does not exist". Evaluate the following: ƒ(-3) ƒ(-2) ƒ(0) ƒ(2) lim f(x) x--2- lim f(x) x-2+ lim f(x) x-0 lim f(x) x-0+ lim f(x) x-2- lim f(x) x-2 Choose... Choose... Choose... Choose... Choose... Choose... Choose... Choose... Choose... Choose... O ♦ ♦ O " ◆ ◆ ◆ ◆
Let f(x) be the following piecewise function:
(x²
if x < -2
if -2<x<0
if 0 < x < 2.
if x ≥ 2
if x = 0.
Its plot is
-2
f(-3)
f(x) =+
5
Choose....
3x + 2
-5
I
In the following questions, answers could be repeated. If a limit does not exist
because it goes to infinity (or negative infinity), then answer with infinity (or
negative infinity) instead of "does not exist".
Evaluate the following:
2
→
3
Transcribed Image Text:Let f(x) be the following piecewise function: (x² if x < -2 if -2<x<0 if 0 < x < 2. if x ≥ 2 if x = 0. Its plot is -2 f(-3) f(x) =+ 5 Choose.... 3x + 2 -5 I In the following questions, answers could be repeated. If a limit does not exist because it goes to infinity (or negative infinity), then answer with infinity (or negative infinity) instead of "does not exist". Evaluate the following: 2 → 3
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