Leibnitz's Theorem - introduction | ExamSolutions

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This is the first in a series where I introduce you to Leibnitz's Theorem for finding the nth derivative of a product of two functions.

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Its heartwarming to hear this voice who helped me through my a levels and not my university life

kaizoniumnh
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I smiled when i recognized the binomial theorem pattern because one night i discovered it by myself and it was so satisfying... Thanks for the post, i didn't know about this :)

DiegoMathemagician
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Can't thank you enough, you have taught me everything, I owe it to you. Once again thank you

SIMBA-gdxu
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This man is a genius + best teacher...

This man just saved me a lot of money

princeadigwe
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This is the first time I am watching your channel, thank you so much for these videos. You have saved so many students grades.

I thought I was never good enough to learn Math but all thanks to these amazing videos that kept me motivated and saved me from depression.

mythslife
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Thats how every maths should be thought
Slow and satisfying explainingnevery step
Thank you very much, i appreciate it 😊

Ligerthelight
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This is fabulous Sir, discovering you is the best thing that has happened to me today

mutiyasani
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It hit me hardd the moment u finished writing the second differential. Tysmm!!

rajvirmanku
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Fantastic. Keep up the great work, sir. 🙂👍

SM-qkjv
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Examsolutions.. tutors like no other.
Thank you so much sir for this clear explanation.

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I love you greatly.

ScienceBronzewall
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thank you so much for sharing the video, it was quite useful and helpful

oulafatla
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Thank you you explained it slowly enough to understand it even my English is not very good thank you

mariammohammed
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I watched to India and your country dear sir you know to Prayagraj

AgamGaurav
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So to summarize,
D^n{y(x)} = d^n y(x)/dx^n = y(^n)(x) given y(x) = u(x).v(x) product is:
D^n{y(x)} = ∑_(r=0, r=n) C(n, r) D^r{u}.D^(n-r)(v}
where I have intimated the *D* -operator *d/dx* with D^0{u(x)} is simply u(x)
and C(n, r) the combinatorial factor = n!/r!(n-r)!
I trust this is helpful. ヅ

tomctutor
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This video is very, very helpful. Thank you :)

TheCalcSeries
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Thanks. I was wondering if you'd done any videos on Hooke's law?

imadnessbros
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So... Binomial Expansion, but for the gradient of a tangent to a curve....Interesting. I am quite sad inside now that I am got denyed by my college to do Further Maths....

iuliusconstantcornelio
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please translate his work into English. It was forbiddin

antoniobradiano