Taylor / Maclaurin Series Expansion - Proof of the Formula
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Uploader Comments (patrickJMT)
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All Comments (28)
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Clear and understandable!!! Thank you Patrick!
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Thanks! Helped me a lot. Starting to get the hang of this now. This 1 video helped me understand more that a lecture and staring at my confusing notes!
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nice one ! thnx !!
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Superb video!
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@Budisawsome I'm a junior in applied math
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@patrickJMT Do I listen to the high school student or the Master's in mathematics... hmm such a tough one.
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Wished I had this when I was in calc2....oh well
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@patrickJMT why not try "ok!"
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This is a derivation not a proof. We saw the proof when i was in BC calc, you have to use Cauchy's mean value theorem to show that for greater numbers of terms the difference between the summation and function gets as small as desired.
gremlinextreme101 10 months ago
@gremlinextreme101 as i said at the very beginning of the video, if a function has a power series representation, this is a proof of how to find its expansion. as i also pointed out, this does not justify that a function has a power series rep; to do that you can use taylor's inequality. thanks for pointing out what was said in the first minute of the video.
patrickJMT 10 months ago 8
every one of your videos start with "alright"
:D
unionbay8 10 months ago 4
@unionbay8 yes, sort of an annoying running joke at this point : )
patrickJMT 10 months ago