Let f and g be functions that are differentiab

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.2: Exponential Functions
Problem 31E
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Question 1
Let f and g be functions that are differentiable for all
real numbers, with g(x) #0 for x = 0.
If limx→0 ƒ(x) = limx→o g(x) = 0 and limx→0
exists, then limx→0
f(x)
g(x)
00
O f'(x)
g'(x)
f'(x)
O limx→0 g(x)
O f'(x) g(x)-f(x)g (x)
(f(x))²
O nonexistent
is
ƒ'(x)
g'(x)
Transcribed Image Text:Question 1 Let f and g be functions that are differentiable for all real numbers, with g(x) #0 for x = 0. If limx→0 ƒ(x) = limx→o g(x) = 0 and limx→0 exists, then limx→0 f(x) g(x) 00 O f'(x) g'(x) f'(x) O limx→0 g(x) O f'(x) g(x)-f(x)g (x) (f(x))² O nonexistent is ƒ'(x) g'(x)
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