Probability (1 Viewer)

withoutaface

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mr EaZy said:
How do u get on with 3 unit adv probability?
I get stuck just looking at the example in fitzpatrick, so i left it at that :vcross:

any help.? ill come up with a question or someting later...
Most of it was pretty easy.
 

mr EaZy

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i spent today going over 3 unit permutations/combiinations/ im about to move forward to 3unit adv probs. so hang on. im not doin well in 4u,
for the trials i came 2nd last in catholic p and last in the independant. (at 54% and 61%) im not big on math
 
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mr EaZy

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in the meantime try this one. 8 students in a line (queue). 4boys 8 girls. wat is the number of arrangements if boy/girl permutaion is alternating bgbgbg.......or gbgbgbg.....

wat i did was: 8 (first position) 4(2nd for either the boy or girl) 3(2nd for boys).....
so 8.4.3.3.2.2.1.1 =1152. Is this the only way to do it or is there a short cut??
 

BlackJack

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Order matters. Two possibilities:
bgbgbgbg. all 4 boys are chosen, 4! combinations. 4 out of 8 girls are chosen. 8P4.
gbgbgbgb. identical possibilities.

8P4*4!*2 = 8!*2.

I either do not get what you are saying or you are making a mistake.
 

mr EaZy

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i did the fitzpatrick questions, it wasn't as hard as i thought it to be, couldn't do the cubes question- something about the colours on each sides, and wat about this:
Q(27?) MAMMAL: 6 letters but arrange the letters such that the M(s) and non- M(s) are in alternating order.

Black jack: i don't think thats the answer as without restrictions the answer is 8!. But the restriction is that boys and girls must alternate. i seem to have made a mistake in typing:
i wrote: 8 students in a line (queue). 4boys 8 girls.
should be: 4 girls, 4 boys. to make 8.
 

Slidey

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It might be amazing to hear it, but I heard you the first time. ;)
 

Constip8edSkunk

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alternating boys and girls: theres 4! ways each of placing boys and girls with either girl starting or boy starting (2 options) so 4!*4!*2

MAMMAL...theres 3!/2 = 3 ways of arranging A,A,L, and you can start with either M or or non-M, so 2*3 = 6 arrangements
 

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