Variance (4 of 4: Proof of two formulas)

More resources available at www.misterwootube.com

[@jeffreybramhill9950]

Idk why this is in recommended but I love you

[@asagiiiiiiiiiiiiii2522]

Last video- ‘it’ll take like 15 lines’ (really long)
This video- ends up being 6 lines long 😂
This guys a genius!!!

[@tranmanhuc6235]

thank you for the calculations, now i finally understand why those two formulae look different but are the same...

[@quentintsang]

Hi Eddie, your teaching is excellent. Very comprehensive and educational. I try to learn group theory many times, but fail. It is not easy to understand. Can you take this challenge to teach us group theory, it is an important tool for many different areas. Thanks

[@mike_the_tutor1166]

Eddie Woo is a high school teacher, so he's unlikely to cover group theory. Try The Math Sorcerer or MathDoctorBob for group theory. Try Socratica or Juan Klopper for abstract algebra. If you don't like those resources, let me know, and I'll provide others. Take care and happy learning!

[@cheungyvescheung4800]

I love your down-to-earth approach always 😃👍

[@weirongwu4964]

Magical

[@jennyyang9644]

genius!

[@williamshy3968]

Genius

[@treasure_moments]

You r God to me!!

[@espy_descry8259]

at @10:44, u wrote the expected value of x squared as integral of x squared times the f(x). why not f(x squared)? see, if E(x) is a function then E(x squared) should replace x with x squared, shouldn't it?

[@GooogleGoglee]

Can someone link or share the Reference Sheet that the professor is using?

[@user-pv5hd1vu1t]

search up "NESA mathematics advanced reference sheet" on google.

[@mike_the_tutor1166]

@@user-pv5hd1vu1t Thank you!

[@GooogleGoglee]

Thanks

[@Alex-di9en]

Can someone help me with this problem:
consider Fibonacci sequence: 1,1,2,3,5,......,An
prove that for all n:
A(n+1) < (2)ˇn

[@pengin6035]

You can prove this easily via induction

[@doaamaher18]

لو سمحت أريد ترجمة الفيديوهات😭😭😭😭😭😭😭😭 translation

[@bobbyorozco4383]

What does it mean ⁉️

[@GooogleGoglee]

Learn English is better and faster

[@matemaatika-math]

At 7:40, I see the end. Did you see the end earlier?

[@scanderbekflamuri7532]

I am the 669th viewr