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Edexcel Mathematics: S1 6683 7th June 2017 [Exam Discussion]

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The probabilities for X^2 are the same as X. The only difference is you square the X values.

1,4,9,16
Reply 181
Original post by Exams421
Resits are available next year but won't be again after that.


Thank you, I just found a link which states it is until 2019 if anyone else is wondering.
https://www.gov.uk/guidance/timings-for-the-withdrawal-of-legacy-gcses-as-and-a-levels
That question 6 is literally the hardest question I've seen. You gotta realise x is P(Faulty|Not passed), they give you P(Not passed|Faulty)=0.03%.

From memory, that's how I remember it.
Original post by jsd26
Thank you, I just found a link which states it is until 2019 if anyone else is wondering.
https://www.gov.uk/guidance/timings-for-the-withdrawal-of-legacy-gcses-as-and-a-levels


Guess I was wrong then, I thought 2019 was only for A2 units, but having just quickly checked it appears that is not the case. There probably won't be much competition for AS units in 2019 though!
Original post by Exams421
Guess I was wrong then, I thought 2019 was only for A2 units, but having just quickly checked it appears that is not the case. There probably won't be much competition for AS units in 2019 though!

2018 is the lasts chance for first sits 2019 is he last chance for resits so you can only sit modules in 2019 which you have already sat before.

This won't be much use to me because I probably go to uni this year but if I don't I will certainly be going next year. So won't be doing resits in 2019 I mean unless it gets silly e.g. Like I have A*A*B and their is just one module to worry about which can turn to A*A*A* for cv but then it would have to not clash with any first year uni exams and still would seem pointless
Original post by ryandaniels2015
So for example in the second pic would the top line not be 0.65 * 0.35?


what value are you trying to find out?
Original post by ryandaniels2015
Hi, Just struggling with some probability content,

I know in a venn diagram A n B is the probability when they intersect
and in a tree diagram is it probability of one branch * the other branch

But is Probability of A n B = P(A) * P(B)? I've always learnt from GCSE that n is AND meaning * and U is OR meaning + does this not work anymore?


The rule: A n B = P(A) * P(B) only works when the events are independent.
If they are dependent, A n B = P(AIB) * P (B)
If they are mutually exclusive, A n B is always equal to 0

I suggest you look up these rules on http://examsolutions.net
He explains it very well
Original post by Florent venhari
Hi people,

How do you do the whole of part (f) to question 2 in the JUNE 2016 paper about Rebecca and Sarah winning?


Draw probability distribution tables for variables S and R
Find out the values of x for which S is greater than R for part i) and add the corresponding probabilities together
Do something similar for part ii)
Original post by 14buzz20
That question 6 is literally the hardest question I've seen. You gotta realise x is P(Faulty|Not passed), they give you P(Not passed|Faulty)=0.03%.

From memory, that's how I remember it.


Which question is this? I'd like to try it out
Delphis Paper 5 Q6 part b
Also if P(A|B)=P(A),

Events are independent.

This knowledge was required on the Oct 2016 IAL paper
Hi, In normal distribution when you don't have an exact value for Ф(z)
do you select the nearest value to find z?
Original post by ryandaniels2015
Hi, In normal distribution when you don't have an exact value for Ф(z)
do you select the nearest value to find z?


yh
Original post by Apachai Hopachai
yh


Thanks does anybody have an example showing this?
Reply 194
20170605_101627-1.jpg
Need help in this question
Reply 195
Original post by Qer
20170605_101627-1.jpg
Need help in this question


This is a discrete uniform distribution (like rolling a fair dice).
E(x) is (1 + n)/2
So 10 = (1+n)/2
20 = 1 + n
So n is 19
Does this help?
Reply 196
Original post by candol
This is a discrete uniform distribution (like rolling a fair dice).
E(x) is (1 + n)/2
So 10 = (1+n)/2
20 = 1 + n
So n is 19
Does this help?

How you got E (x)=1+n/2
Reply 197
Original post by Qer
How you got E (x)=1+n/2


Its a result that is true for the discrete uniform distribution.
e.g if you roll a dice you may get 1, 2 ,3, 4, 5, or 6
Adding up the first and last term and then dividing by 2 gives the expected outcome (of 3.5 in the case of a dice). Handy to know
Original post by Qer
How you got E (x)=1+n/2


Use C1 Sum formulae.
Reply 199
Thanks
I got it

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