Which of the following are true statements? Mark all that are true. Olim f(x) = - 1 implies that lim f(x) = -1. z at HIG Olim f(x) = HIG Olim f(x) = = z at Olim f(x) = -1 and lim HIG z →a+ - 1 implies that lim f(x) = - 1. I→a+ O lim f(x) = HIG - 1 implies that lim f(x) = -1. I a Olim f(x) = -1 and lim f(x) = z+a+ I a Olim f(x) = -1 implies that HIG Olim HIG f(x) = > Next Question - 1 implies that lim f(x) = − 1. Ha - 1 implies that lim f(x) = -1. I a = - 1 implies that lim f(x) = = - 1. I-a+ f(x) = - 1 implies that lim f(x) = − 1. I a lim_ f(x) = I-a = - 1. Olim f(x) = -1 and lim f(x) = - 1 implies that lim f(x) = -1. HIG HIG I→a+

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.2: Derivatives Of Products And Quotients
Problem 35E
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Question 7
Which of the following are true statements? Mark all that are true.
f(x) = 1 implies that lim f(x) = -1.
I a
lim
I→a+
lim f(x) = -1 implies that lim f(x) = -1.
Ha
I⇒a+
Olim f(x) = -1 implies that
I→a+
lim f(x) =
HIG
<
Olim f(x) =
I→a+
lim
Ha
1 and lim
x→a+
Olim f(x) = -1 implies that
HIP
> Next Question
lim_ f(x) = -1.
x→a
f(x) =
-1 implies that lim f(x) = -1.
x→a
-1 and lim f(x) = 1 implies that lim f(x) = -1.
I a
x→a
lim f(x)= - 1 implies that lim f(x) = -1.
HIP
I→a+
lim f(x) = - 1.
x→a
f(x) = 1 implies that lim f(x) = -1.
x→a
lim f(x) = -1 and lim_ f(x) = -1 implies that lim f(x) = -1.
x→a
I a
I→a+
Transcribed Image Text:Question 7 Which of the following are true statements? Mark all that are true. f(x) = 1 implies that lim f(x) = -1. I a lim I→a+ lim f(x) = -1 implies that lim f(x) = -1. Ha I⇒a+ Olim f(x) = -1 implies that I→a+ lim f(x) = HIG < Olim f(x) = I→a+ lim Ha 1 and lim x→a+ Olim f(x) = -1 implies that HIP > Next Question lim_ f(x) = -1. x→a f(x) = -1 implies that lim f(x) = -1. x→a -1 and lim f(x) = 1 implies that lim f(x) = -1. I a x→a lim f(x)= - 1 implies that lim f(x) = -1. HIP I→a+ lim f(x) = - 1. x→a f(x) = 1 implies that lim f(x) = -1. x→a lim f(x) = -1 and lim_ f(x) = -1 implies that lim f(x) = -1. x→a I a I→a+
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