Delta-Epsilon proof of Infinite limit

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In this video, I showed how to do a delta-epsilon proof of infinite limit
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There are some people gifted with real teaching abilities. They are rare, and this man is one of them.

ggximenez
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Thank you for this video. Fantastic teaching, well explained, well delivered. I will check this channel often now on.

rodrigocustodio
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those who stop learning have stopped living😎🥶 chills went down my spine sir well said, very well said

rk-dsvl
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I love your calm and relaxing voice. So warm and relaxing and it makes the math so much more understandable. Fantastic presentation!

richardrobertson
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God bless you, I was struggling so much to understand about this topic

HamzaShafi-rv
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Holy the most well explained guy I've come across man. THank you so much I needed this

koreanronaldo
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This is a great teacher i have ever seen. Takes love from Bangladesh❤❤❤

Exceptional_world
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you are amazing, I miss having teachers as passionate as you are.

midnightsun
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just, how simply you do this proof man
u r amazing

spark.i
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Great work Mr Newton .keep on uploading, we don't want to stop learning

panashepanaxe
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ooooh wow i had difficulties at this concept but now i have understood and now im academic weapon at this concept🥰😀😀. ok so what if
1. the limit is negative?
2. as x approaches positive infinity?
3. as x approaches negative infinity?
or else if you have already uploaded videos concerning these concepts you may just refer me to those videos, your response is my pleasure, thanks in advance🙏🙏🙏

CADEDITS
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What an Amazing explanation
.
Love from india 🙌

funkyyyymannnn
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Thanks a ton sir, I was looking for this for a long time but didn't find it anywhere.

shreyagautam
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Thank you for this, I've never enjoyed math more!

monday
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I love you man you made the lesson so much fun

rc
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I think this is the first time I've seen someone prove a function ISN'T continuous with delta-epsilon. Cool!

The way I think of delta-epsilon is, suppose you're trying to prove the limit at the point (a, L). So, I imagine a rectangle centered at (a, L), that is narrow and tall enough that the function never hits the top or bottom edges of the rectangle. Can I create such a rectangle? And, can I shrink that rectangle down to zero width and zero height, and the function never hits the top or bottom edges at any scale?

The arithmetic of delta-epsilon is about starting with |f(x) - f(a)| and finding some way to make a standalone term of |x-a| to pop out. Once you've done that, get rid of any other "x" terms by replacing them with the value that makes the whole expression as large as possible.

kingbeauregard
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thank you so much for explaining this subject! My calculus book wasn't quite good at explaining it, but your video taught me clearly how to do it :D
I also love how happy you are while doing mathematics, its infectious!

fireheart
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do you have a video about proof of limit at infinity I couldn't find it on the playlist

aysu
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lim x->0 1/1×10^-inf <=> 1x10^inf=inf

anestismoutafidis
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