Conditional Probability (1 of 4: Establishing foundations)

Рет қаралды 13,108

Eddie Woo

Күн бұрын

Пікірлер: 24

@sumedh-girish 5 ай бұрын

You know your day is gonna be good when you wake up to this

@Akselhtoo 5 ай бұрын

Hi Mr. Eddie,It's been a while since I last watched your videos. I'm excited to catch up on all your new content. Thank you for continuing to provide such valuable lessons!

@artezzzz 5 ай бұрын

Thanks a lot for being such a good teacher.

@ElihuAsmerom Ай бұрын

The quality has improved exponentially

@weirdgenius8931 5 ай бұрын

The best professor of my life..❤

@ritiksain8840 5 ай бұрын

Eddie is back!🎉🎉🎉

@captainwaffles2452 5 ай бұрын

This video will help greatly for an upcoming exam. Cheers sir.

@BlissfulAngie 5 ай бұрын

Eddie sir you are the best teacher😢😢❤ Thank you soooo much for helping me with math. I love math so much sir and I hope I will perform well in the future😊😊

@Mr.Gentleman01 5 ай бұрын

I can bear suspense of cliffhangers but I can't wait for the second part and 3rd and 4th

@ranjana_kumari777 5 ай бұрын

Love from India 😊

@Prod.SpaceKidet 5 ай бұрын

Hey eddie woo , do you think that index laws are effective for everyday life? , I know that they're decently easy to learn, as i get extremely high grades in these , It's just that indices seem irrelevant to most peoples' everyday lives. BTW, i'd like to say i love your work and how much you do to help and teach students, thank you eddie woo :)

@Sran_kaur641 5 ай бұрын

all time favourite ❤

@fishball1634 2 ай бұрын

Here is an interesting and serious question for anyone who is good at maths here including the host. What is the probability of rolling two dice with a sum of nine given that you know one of the die landed on a four? Is the answer 2/11 or 1/6?? No silly answers please. 1/6 is logical but 2/11 sounds more mathematical.

@jayentakumarnaorem5593 5 ай бұрын

mr woo ..can you suggest me a book on conditional probability

@gianthcr6173 5 ай бұрын

Please tell me what school you teach at

@nicklang7670 5 ай бұрын

Why is finding the probability based on performing the problem an infinite number of times, when finding the probability could be based on your performance of solving the problem. I find the latter to be more true. On another note: It is probably why most people even like doing the science of probability because the audience is constantly trying to figure out if the probability task is even worth doing for themselves.