Understanding Limits Using Graphical Reasoning: 00 c) In the class activity, you found that ¹dx is infinite. √x ∞ 1 In part (b), you found that Sdx is also infinite. 1 What, if anything, can be concluded about a function that lies between g(x) = and h(x) = ? Make a √x X graphical argument. h(x) = 1 X 100 g(x) 1 √x 200 300

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Understanding Limits Using Graphical Reasoning:
∞
1
c) In the class activity, you found that dx is infinite.
1
1
√x
Vx
In part (b), you found that fdx is also infinite.
1=dx
1
What, if anything, can be
concluded about a function
that lies between g(x) = and h(x) = ? Make a
X
graphical argument.
h(x)
=
1
X
100
g(x)
200
1
==
x
300
Transcribed Image Text:Understanding Limits Using Graphical Reasoning: ∞ 1 c) In the class activity, you found that dx is infinite. 1 1 √x Vx In part (b), you found that fdx is also infinite. 1=dx 1 What, if anything, can be concluded about a function that lies between g(x) = and h(x) = ? Make a X graphical argument. h(x) = 1 X 100 g(x) 200 1 == x 300
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