Joe and his friends are playing a game w/ 2 dice. Joe must roll a sum of 7 to get points. Jay must roll a sum of 5. Jane must roll a sum of 2, and Jamie a sum of 10. Which friend is more likely to get the most points?
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OpenStudy (anonymous):
@Kitt020912
OpenStudy (tkhunny):
Standard Dice:
p(2) = p(12) = 1/36
p(3) = p(11) = 2/36
Can you complete the table?
OpenStudy (anonymous):
uhm, let me try
OpenStudy (anonymous):
Chinchilla, everyone else is beating me to the answers I'm sorry :l
OpenStudy (anonymous):
It's ok:)
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OpenStudy (anonymous):
Francais, oui?
OpenStudy (anonymous):
Could you explain more thoroughly what you want me to do, Tk?
OpenStudy (tkhunny):
Who has the highest probability?
p(2) = p(12) = 1/36
p(3) = p(11) = 2/36
p(4) = p(10) = 3/36
p(5) = p(9) = 4/36
Can you finsh the table, now?
OpenStudy (anonymous):
Lol, vous aimez parler français aussi bien que vous n'avez pas? :D
OpenStudy (anonymous):
lol.
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OpenStudy (anonymous):
Je n'ai toujours pas l'obtenir
OpenStudy (anonymous):
Et vous?
OpenStudy (tkhunny):
En halua puhua ranskaa.
I am not yet asking you to get it. I am asking you to complete the table. If we have the table, we can solve the problem.
OpenStudy (anonymous):
Okay.
OpenStudy (anonymous):
You speak finnish? :0
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OpenStudy (anonymous):
anyway.... let me attempt it...again...
OpenStudy (anonymous):
p(6) = p(8) = 3/36
like that?
OpenStudy (tkhunny):
Osaan hiukan.
p(6) = p(8) = 5/36
p(7) = 6/36
Joe must roll a sum of 7 to get points.
Jay must roll a sum of 5.
Jane must roll a sum of 2, and
Jamie a sum of 10.
p(Joe gets a point on a single roll) = 6/36
p(Jay gets a point on a single roll) = 4/36
p(Jane gets a point on a single roll) = 1/36
p(Jamie gets a point o na single roll) = 3/36
Are we yet seeing it?
OpenStudy (anonymous):
er, let me read all thet^
one moment
OpenStudy (anonymous):
where are you getting the numbers from?
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OpenStudy (anonymous):
o right, but y are u subtracting one?
OpenStudy (tkhunny):
Draw a 6x6 grid.
At the top of each column, write the values 1, 2, 3, 4, 5, 6
At the left of each row, write the values 1, 2, 3, 4, 5,6
Fill in the grid with the values obtained by adding the corresponding column header and row header.
See if your grid looks like a good representation of what you would get by rolling two standard dice.
Count the 2s in the grid.
Count the 3s in the grid.
Count the 4s in the grid.
...
Count the 11s in the grid.
Count the 12s in the grid.
OpenStudy (anonymous):
one sec
OpenStudy (anonymous):
@Kitt020912
OpenStudy (anonymous):
s'il vous plaît aidez-moi
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OpenStudy (anonymous):
hmm. just a sec alright?
OpenStudy (anonymous):
ok.
OpenStudy (anonymous):
@Firejay5
OpenStudy (anonymous):
[kitt: webwhiteboard <--]
OpenStudy (anonymous):
Help please.
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OpenStudy (anonymous):
mitt one moment..
OpenStudy (firejay5):
Joe will have the most possibilities
OpenStudy (anonymous):
How so?
OpenStudy (firejay5):
Well you have to think of it as dice(die)
OpenStudy (anonymous):
Okay.
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