i like the way he teaches. it feels like he's just having a conversation rather than presenting

@pinklady7184

4 жыл бұрын

I didn't expect him to whistle at the beginning. What a surprise. It means he is *happy.* It must mean something good has happened on that day or week.

@sahil-xz9en

4 жыл бұрын

@@pinklady7184 psychology student

@glennredwine289

3 жыл бұрын

@@pinklady7184 I just think he enjoys his job.

@glennredwine289

3 жыл бұрын

I like his videos but the writing is pretty small, needs to be much larger.

@glennredwine289

3 жыл бұрын

He has an easy style of teaching. At home with himself, his students and the subject matter. I sub teach HS Algebra & Chemistry in thd Long Beach California and this stuff still stumps me even though I had the class 30+ yrs ago.

you make my college professor look like an idiot, thanks for helping me pass discrete maths bro :,)

@SuperBluerosa

3 жыл бұрын

this

@yansteven3437

2 жыл бұрын

my professor makes me look like an idiot. He makes my professor look like an idiot. :)

Looked at a few books, videos and web pages, but only after watching your video, induction is finally beginning to make sense to me. Thanks and keep up the great work.

Thank you Eddie for your teachings, your students are truly blessed

All your induction videos are great :) I didn't do Higher Maths at school so am now doing an equivalent at university this semester so I can pick up maths next semester. We did a single lecture on induction and a few examples and I was really struggling, but I've really started to get it all clear in my head now. Thanks :)

You sir deserve more views. We have our Math finals about Pre-Calculus topics and my friend suggested that I go here. I'm not disappointed. Thanks for making induction easier and upload more :D

This is so much more intuitive than the way I was taught. Awesome video.

Wow, this breaks it down perfectly. Seems so simple and concise. Thanks Eddie!

You put this up for free viewing! Amazing. Thank you. I will tell people in my class about this channel.

Sir you are a great teacher! coming from one that knows how to decrypt complex ideas to obvious steps you've thought me something I've been struggling on for ages!

Thank you so much for this video! Especially the problem with factorials contained in inequalities- I was so confused on how to solve them until I found this video- Keep doing what you're doing please!

I've been at uni for almost 4 weeks now and this is the first time im understanding this, thanks so much.

Eddie Woo my uni teachers spent like 2 months explaining this to the entire class and no one got it. But you managed to do it within like 5 seconds of just explaining the most basic logic

Watching from 2020. I don't understand anything from my online classes in uni. Now I am here and I understand everything. Thank you!!!

You are a very awesome person. I can just feel an aura of awesomeness during the videos, and can't help the infectious ecstasy that the math brings you!!

Thank You so much for this, this was the ONE concept that had driven me up the wall. Thank You.

omg after so watching so many inequality videos and not understanding I finally find yours. Thank you soooo much, you really do know how to explain

Thanks A LOT for this! You're a great teacher I finally understood

This has been the most straightforward explanation! Thank you Mr. Woo, you da real mvp

Really grateful.It was really hard topic to understand and thanks to you I'm finally starting to understand it.

I love the energy he puts in the presentation

Exceptionally articulate. You made a problem that looked complicated on my midterm study guide easy. Thanks a lot :)

Great job by the teacher. Very clear and concise way of proving the inequalities. My textbook is not very clear about these things so this video was a massive help. Thanks for the upload

I have been through all the youtube videos for the past week on this topic and now i finally understand.thank you Eddie

You are the best teacher There are not many like you left - trust me - Im in my final year at school in australia as well and ive never had a teacher quite as clear as you !!!

You made everything SO much clearer. Thank you so much

I wish my professor would explain how everything ties together like you do thank you so much for this video this helped so much

THANK YOU SO MUCH THIS IS SO HELPFUL I never did understand inequalities quite well, but this is pretty concise

Been stuck on this for a while, thank you so much for the good explanation!

These explanations are excellent. The ones from my textbook are weak compared to the ones used by the professor in this video. Thanks a lot for uploading this video; it was very useful.

Do you have any videos on any of these Counting Principles, double counting, subsets and permutations, partitions, generating functions, derangements and principles of inclusion & exclusion?

Following your video description wouldn't another way to think why inequality is more flexible than equation simply because it is easier to assume things are unequal than not equal and that equality formally requires two implications to prove (if you think of it as a biconditional) and that inequality only requires one direction. Food for thought and double checking for myself. Great Video. Cheers!

Thank you so much for the clear explanation, you have a gift for teaching and have helped me understand so many topics, not perfect but really good.

Thank you so much!! I had trouble for this past month with exactly what you pointed out, the transition between the inequalities. Both the textbook, and my professor chose not to explain why or how it worked Once again thank you so much!! This means a lot to me!!

THAT CLEARS IT UP. I LOVE YOU SIR. KEEP UP THE GOOD WORK!

You've just saved me for an upcoming final! Thank you very much for this!

Those who teach, in any capacity, need to take notes on this man. He has a unique understanding of communication that engages the audience.

Hi Eddie, nice video! I do believe, in the first proof you need to assume that k is nonnegative, rather than just positive to get it to work. Also to support understanding, I'd suggest putting in equivalence arrows () and implication arrows (=>). This might demystify the thing that "in inequalities you can just chop up and move around", with the emphasis on that in inequalities we only need implication, that clarifies :-) Keep up the good work!

omg this is so much easier to understand what u like about this is how he added an example of the 10 and 5 cause like even when someones head not straight like me, I still finally understand why it worked

Thanks so much for a great explanation! Finally understand this!

Thank you, Eddie. I appreciate your help!

This explanation is so much better than the one my teacher gave me! Thank you very much for uploading this :)

This helped me so much thank you!! From Ireland 🇨🇮

Awesome video! The last part with the inequality substitution was really confusing until I saw your video!

wow wow love your energy for teaching and math. Wish I had you as a teacher in high school.

The GOAT honestly. What a great guy

thank you very much, this is much easier and more logical to follow than the way it is done in my textbook

Algebraic trickery! Thanks for making a hard subject understandable!

You saved my discrete math final you're my hero

omg he is so amazing this guy is the best teacher i have ever had in my entire life omggg

eddie you're actually a king

Thank you Mr. Woo, I can now finish the rest of my homework. The inequalities always confused me because I forget you can substitute k+1 with is lowest possible value.

Thanks for the video, I wish my professor would simplify things as you do. I've broken these induction problems into the same steps you've mentioned, yet my professor has never mentioned steps for any problem.

I'm really glad that you showed how to reason the RHS on the factorial example at the end, but for me that seemed harder. If we multiply both sides by 2, then it satisfies our RHS of 2^(k+1) and gives us 2k on the LHS. Certainly, it follows that (2k)! > (k+1)! since 2k > k+1. That's how my brain worked, but thanks for showing the other way!

You just cleared....so many of my doubts! Thanks!

oh my goodness, thank you so much, iv been having so much trouble with induction and i cant meet with my professor because her office hours are during my classes. this was so helpful

Thankyou Eddi!!!! Now I love Proof questions!!!

Thanks, finally someone explain as needed!

Dude this is so good. THANK YOU

You are a great teacher Eddie! Thanks a lot :)

Great vid, but I honestly don't think you look like a teacher, i thought you were a brillant student dressed like a teacher, thanks btw!

you made that so clear, thank you!!

literally the best teacher

Very helpfull, Thanks a lot Eddie !

i appreciate the good work you do for us thanks

Already 2020 but still helped me a lot. Thank you.

Thanks a lot, I found it very helpful.

Very good, thank you for explaining how to do these proofs.

Dude, you're awesome! Do you have some examples with infinite products and binomial coefficient? It's a bit more trickier to deal with those expressions

Great demonstration. Thanks for posting this; you helped me :)

Absolute life saver, thank you so much.

Great video! Thank you Eddie!

Thanks for the video, this explains it 100 times better than in my textbook :D

THANK YOU EDDIE CLUTCH!

this man just single handedly safed my maths homework and potentially test

Great teacher, good job man!!

thanks a lot for this lesson sir, It is so useful to my studies.

You are my hero! Thank you Mr. Woo!

OMG thank you so much! Your teaching is so clear and simple to understand :DD i was wondering if you could do videos on discrete mathematics modules.. such as Relations and Functions.

how do i know i dont mess up the last inequality with that "substitution"? (k+1)! > 2 × 2^(k+1)

Omg Thank you My teacher could never 👏🏻👏🏻👌🏼

Wow very clear explanation, thank you so much

Nice explaining sir! Thanks a lot! :D you're a great teacher :)

Thanks for this! New topic in maths next term so I decided to get a headstart. :)

The second inequality is actually also true for n=4 4!=4*3*2*1=24, 2^4=16, 24>16

This is what teaching should be like, this is professional teaching, I'm taking a discrete math class in college and its making me miserable, these PHD professors are useless!!!!! How come a KZread tutor is 100000% better than those useless PHD professors at my university, they just over complicate simple things, this is so refreshing. Thank You!

Brilliant lecture!

thanks for the video.. its very helpful to me to understand..

Give this man an award

THANK YOU SO MUCH!! YOU'RE AMAZING!!!!

thank you eddie!!!

Nicely done Eddie!

Thanks a lot! This was so helpful. :)

Thank you so much! So helpful

you're great, that was so easy to follow and understand ! thanks!

I've never seen a Asian with an Australian accent before. He's hot and smart. Great video.

@tangled55

10 жыл бұрын

You've never heard that you're hot and smart before? lol and you read the comments?! I guess it is your channel. I hope that didn't come off as disrespectful (about the accent/ethnicity thing). Wasn't my intent at all. I learned more from this one video about induction than half a semester on induction. I'll be scanning your videos for help on epsilon-delta proofs too! Thank you so much, Professor/Dr. Woo!

@tangled55

10 жыл бұрын

***** Haha thank you Mr. Woo! And check your direct youtube messages if you're bored and get the chance! =)

@michalchik

9 жыл бұрын

***** One teacher to another. You are doing a good job.

@TheChaster123

7 жыл бұрын

I agree, great job. The book didn't explain it nearly as well as you did.

i finally got it, thank you very much!

you're amazing, thank you so much

Hi, how would you prove (x+y)^n >x^n +y^n if n is a positive integer?

u are an amazing teacher!!