Beautifully explained! An excellent teacher can literally explain a complex concept in 6 minutes, and the student doesn't have to spend hours trying to figure out what's going on. Thank you!
I have come across another small and awesome video on Probability. It's worth having a look at it. ru-vid.com/video/%D0%B2%D0%B8%D0%B4%D0%B5%D0%BE-gYoHQclYG7w.html
I can't believe I never used to understand this, it seems so simple. They should really start showing us more RU-vid clips in class, half of my teachers are really under qualified. Thank you for your help
i am telling you you are better than my math teacher, i am doing online classes and she makes things so complicated and when i watched this everything made sense thank youu 💘
Haha my maths book tried to teach me how to calculate different possibilities using tree diagrams with a bunch of confusing formulas. This made things so much easier for me! Thanks again :D
My maths tutor has recommended to watch two videos explaining probability (I was never taught them at school) one of them being BBC Bitesize. I have watched them and a couple of others but this is by far the best explanation I have come across. I will find more videos by Ron Barrow to teach me maths, hoping they are as easy to understand as this one.
Hey! You might find my explanation also useful: so check out Part 1 ru-vid.com/video/%D0%B2%D0%B8%D0%B4%D0%B5%D0%BE-ZKdvO8ynuGI.html and part 2: ru-vid.com/video/%D0%B2%D0%B8%D0%B4%D0%B5%D0%BE-waarRG6Jxj4.html from the Probability crash course. I hope U will get wider picture. Also there much more to explore. Cheers!
i love how people in the movies use many sound things and so much editing to make it sound like how he sounds but he just uses an old mic from 2009 and sounds exactly like how it is in the movies
wow, my teacher never told me anything about an outcome, it's made it so much easier so starting from i'll be using an outcome everytime i come across and ANNOYING tree diagram problem, THX FOR THE HELP!! :D
The first pick is replaced. There are the same balls in the bag for the second draw. If you don't replace then you have the situation that I describe in the second video Probability - Tree Diagrams 2. Take a look.
Thank you so much for this! you explained it better than my teacher does and i really tried to understand and i also really payed attention again when explained it a few more times but i just couldn't seem to get it...Once again, THANK YOU!
OMG this video was taken i 10 years ago and some comments were 4 or 5 or older years ago this video is helpful thank you for posting it also who's reviewing this comment in 2030 #2020Coronoavirus
When you multiply two fractions that are tenths, the answer has a denominator of 10x10 = 100. If you multiply 3/10 by 7/10 you get 21/100. If you don't get that then look again at how to multiply fractions.
Thank you so much, never understood tree diagrams but as i have my GSCE maths mock coming up i thought i'd better learn which i thought would take me ages. But after this video i get it!!
Thank You So Much i have a gcse on data handling on monday and this is the only part i did not understand i totally understand probability tree diagrams all thanks too you
M8 that really helped me out a lot. You explained everything so clearly and as simple as possible. Now I have a better chance getting high marks in my exam. Thank you :D
Thank you for your video-your comments about multiplying probabilities when adding/combining a result and adding P when using 'or' in answering the question cleared up my difficulties! So grateful to you
Duuuude... thank you. I was having trouble with a question similar to this one except sweets were coins. Everything else,same. U just did my investigation for me XD
Because in this situation the first sweet is replaced (put back in the bag). If the sweet is not put back then it's a different situation, which is described in my next video, Probability Tree Diagrams 2. Take a look at that video.
+Nadiy Roslan It says in the question that the sweet is replaced. So there are the same number in bag for the second pick. If you want to see what happens if you don't replace, see my second video called Probability - Tree Diagrams 2.