Problem Set 2 For practice only, no need to submit the solutions. 1. Using E-6 definition, prove that 1 lim = +o0 Fill out the following table: 10100 1,000 10,000 Reminder: lm2o f(x) = +00 if for any e > 0 there exists a d > 0 such that for any x if x - ol then f(x) > e

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Good afternoon. I have a midterm coming up, and my professor has given us a few definitions I have never seen before. I cannot seem to make sense of what she is doing, and barely can understand what she is asking for, even when she steps us through them. I was wondering if I could get a plain-english description of what she is looking for, and how to do, the attached question. Thanks!

 

 

Problem Set 2
For practice only, no need to submit the solutions.
1. Using E-6 definition, prove that
1
lim
= +o0
Fill out the following table:
10100 1,000 10,000
Reminder: lm2o f(x) = +00 if for any e > 0 there exists a d > 0 such that for any x
if x - ol then f(x) > e
Transcribed Image Text:Problem Set 2 For practice only, no need to submit the solutions. 1. Using E-6 definition, prove that 1 lim = +o0 Fill out the following table: 10100 1,000 10,000 Reminder: lm2o f(x) = +00 if for any e > 0 there exists a d > 0 such that for any x if x - ol then f(x) > e
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