Coeurdepirate wrote: » Historykitten wrote: » Sitting in study kill me now why did I opt for this What time is your study from on what days? Mine is from 6-10 on weekdays and 10-4 on Saturdays. so depressing
Historykitten wrote: » Sitting in study kill me now why did I opt for this
PictureFrame wrote: » How are you so good at Maths finality? Were you always good in like Primary School or whatever? I'd love an auld Mathsy brain.
Eathrin wrote: » No method springs to mind. In Bernoulli trials I think the events have to be independent, that's where I first went wrong. I'm certain there's a way to do it regularly but I'm yet go figure that out. 8C4 gives 70 possible outcomes. There are only 5 possible outcomes where only one studied poet comes up. I.e post 6 7 and 8 with each of the first 5 poets. So 1-5/70 is 93%
Eathrin wrote: » Okay so this can be done if we multiply 5/8 x 3/7 x 2/6 x 1/5 Obviously order doesn't matter to us so we multiply this by 4.
finality wrote: » But surely because one poet coming up is definite, you can just leave that out entirely and treat it as if you've studied 4 out of 7, where 3 poets will come up. Oh god why so confusing.
finality wrote: » But surely because one poet coming up is definite, you can just leave that out entirely and treat it as if you've studied 4 out of 7, where 3 poets will come up. Oh god why so confusing. edit: there are 35 possible ways of choosing 3 from 7. Only one of those will be all 3 you haven't studied.1 - 1/35 = 97% if you do 1 - (3/7 x 2/6 x 1/5) this gives you the same thing. My final answer is 97. Haha. At the end of the day it's between 93 and 98%. :L
Togepi wrote: » @Eathrin I have no idea what you're on about, but thanks. :P Like, why are you using 8C4 and then why do you put 5 over it? And @Finality, I would've thought doing one poet leaves you with a 25% chance of them coming up, then I thought about and the 50% makes sense. How did you get 79% for two poets though? I keep getting 75% or 100%? :pac:
Eathrin wrote: » Yes but that's assuming you know who comes up. So we multiply by 5 to cover all studied poets. Still leaves me short, hmm
cillian95 wrote: » Hmmmm.. all these probabilities are way off from mine: At least 2 poets coming up if you study 5: 2poets: 5/8 X 4/7 X 3/6 X 2/6 = 1/14 3poets: 5/8 X 4/7 X 3/6 X 3?5 = 3/28 4poets: 5/8 X 4/7 X 3/6 X 2/5 = 1/14 1/14 + 3/28 + 1/14 = 1/4 = 25% I really can't see how 93% is right? Will someone please explain where I'm going wrong.. otherwise my maths teacher and I are going to have great fun figuring this out tomorrow
Togepi wrote: » Can any mathsy person work out the probability of having at least 2 of your poets come up on the day if you study 5? I tried it and I got 93%, surely that's way off?!
Eathrin wrote: » It's definitely 93% The three poets you haven't studied will appear in 5 possible cases, each time with one of the poets you have studied. So 65/70 times you will have a choice.
finality wrote: » But it's not, it's assuming all the poets you've studied are essentially the same and it doesn't matter which comes up. I think?
Con_Con93 wrote: » The easiest way to look at it is: 1 = P(0) + P(1) + P(2) + P(3) + P(4). We want the probability of at least 2. Which is equivalent to P(2) + P(3) + P(4). Therefore we want 1 - P(0) - P(1).
Eathrin wrote: » You are assuming order comes into play. If you multiply your top result by 6 and your 2nd result by 4 you get your answer to be 13/14 which is correct.
Mysteriouschic wrote: » I'm only studying Plath, Rich , Heaney and Kavanagh. We did have Boland done but I don't think there's point on me going over her. Would these four poets be enough? or should I try one more poet other than Boland as she's probably unlikely to come up or am I better off focusing on these four?
Eathrin wrote: » But it does matter who comes up. It affects the other results. Therefore we can't say anybody is definitely going to come up. It must be 4 x 5/8 x 3/7 x 2/6 x 1/5 We multiply by 4 because order does not matter ( and in this instance it doesn't matter who comes up so we don't multiply by 24)