(22) Graph f(x) = e. (23) Let f(x) = e. Then, it is an • limx→∞ f (x) = and lim (24) Find lim, f(x) = e3r 1+e³r and lim, -∞ MTH 32 function. e3r 1+e3x Y 42

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.2: Exponential Functions
Problem 20E
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(22) Graph f(x) = e.
(23) Let f(x) = e. Then,
. it is an
• limx→∞ f (x)
and lim,→∞ f (x)
e³.1
1+ e³x
(24) Find lim-00
=
=
and domain for each.
MTH 32
3x
e³x
function.
and lim 1+ e³a
1+e3x
Y
Draw the relevant graphs
42
X
Transcribed Image Text:(22) Graph f(x) = e. (23) Let f(x) = e. Then, . it is an • limx→∞ f (x) and lim,→∞ f (x) e³.1 1+ e³x (24) Find lim-00 = = and domain for each. MTH 32 3x e³x function. and lim 1+ e³a 1+e3x Y Draw the relevant graphs 42 X
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