Limits & Continuity (1 of 3: Formal intro to limits)

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First of all the classroom is so cozy that any lecture could be listened and...this one was just awesome.

bhaskarpawar
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I’m an Italian girl going to last year of hush school and I honestly understand this professor lessons more than my Italian teacher explanation... mind blowing

federica
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As a teacher myself on the hunt for lectures during the COVID crisis, I just want to say thank you for clearly having "the narrative" of the topic be so clear. I appreciate the fact that you use the correct conceptual statement involving phrases like "arbitrarily close" when describing this topic. A good description is worth *everything* when introducing limits. Good work!

LumenPlacidum
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I'm so thankful for all lessons you have been providing for years now.

oussemakasraoui
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In my entire life, both at high school and in University, nobody explained the advantage of function notation over just "y=", and this is the first time I see the clear advantages. This made my day.

GarryBurgess
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"you will get close but never reach it" sounds like perfection to me

LifeCircuits
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Eddie,

It is always fun to see how you present Mathematical Ideas! Thank you! The world needs more Mathematics Educators like you!

Keep on doing what you do!

MrDama
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I've spent so much time on limits doing a lot of online learning and I only had to watch about up to 1min 40 secs to understand and wrap my head around limits. Eddie Woo is the ultimate goat

kavitownsend
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my teacher didn’t bother fully explaining these concepts and just threw the worksheets at us :, ( thank you for posting this, it helps a lot!!

jen-xlfq
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No one:

Me:*Thinking how i spent a whole month trying to understand this yet all i had to to do was watch a 9 minute video*

nylafreeman
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Mr. Woo is no doubt a brilliant teacher. But he has a relatively easy job - the majority of the students get him all the time.

uow
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Hey Eddie!
Are these video's HSC revision videos?

kelliewen
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This must be an art room as well as a maths room.

pinklady
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can you help me for this problem about limits ((sec(x))^2)^(3(cot(x))^2-2) lim x-->pi thank you

mmooooorr
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You need to write with larger letters and numerals.
It's too difficult to see your small text.

kwamegarciasr.
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When is this usually covered (in Australia)?

iqtidarrahman
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That is not the formal definition of a limit

samuelsanchez
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I'm Brazilian and dude my teachers sucks.

jalexsilva