Question 1056828: Construct a sample space rolling 3 dice
Found 2 solutions by Fombitz, ikleyn: Answer by Fombitz(32388) (Show Source):
You can put this solution on YOUR website! (1,1,1)
(1,1,2)
(1,1,3)
(1,1,4)
(1,1,5)
(1,1,6)
(1,2,1)
(1,2,2)
(1,2,3)
(1,2,4)
(1,2,5)
(1,2,6)
(1,3,1)
(1,3,2)
(1,3,3)
(1,3,4)
(1,3,5)
(1,3,6)
(1,4,1)
(1,4,2)
(1,4,3)
(1,4,4)
(1,4,5)
(1,4,6)
(1,5,1)
(1,5,2)
(1,5,3)
(1,5,4)
(1,5,5)
(1,5,6)
(1,6,1)
(1,6,2)
(1,6,3)
(1,6,4)
(1,6,5)
(1,6,6)
(2,1,1)
(2,1,2)
(2,1,3)
(2,1,4)
(2,1,5)
(2,1,6)
(2,2,1)
(2,2,2)
(2,2,3)
(2,2,4)
(2,2,5)
(2,2,6)
(2,3,1)
(2,3,2)
(2,3,3)
(2,3,4)
(2,3,5)
(2,3,6)
(2,4,1)
(2,4,2)
(2,4,3)
(2,4,4)
(2,4,5)
(2,4,6)
(2,5,1)
(2,5,2)
(2,5,3)
(2,5,4)
(2,5,5)
(2,5,6)
(2,6,1)
(2,6,2)
(2,6,3)
(2,6,4)
(2,6,5)
(2,6,6)
(3,1,1)
(3,1,2)
(3,1,3)
(3,1,4)
(3,1,5)
(3,1,6)
(3,2,1)
(3,2,2)
(3,2,3)
(3,2,4)
(3,2,5)
(3,2,6)
(3,3,1)
(3,3,2)
(3,3,3)
(3,3,4)
(3,3,5)
(3,3,6)
(3,4,1)
(3,4,2)
(3,4,3)
(3,4,4)
(3,4,5)
(3,4,6)
(3,5,1)
(3,5,2)
(3,5,3)
(3,5,4)
(3,5,5)
(3,5,6)
(3,6,1)
(3,6,2)
(3,6,3)
(3,6,4)
(3,6,5)
(3,6,6)
(4,1,1)
(4,1,2)
(4,1,3)
(4,1,4)
(4,1,5)
(4,1,6)
(4,2,1)
(4,2,2)
(4,2,3)
(4,2,4)
(4,2,5)
(4,2,6)
(4,3,1)
(4,3,2)
(4,3,3)
(4,3,4)
(4,3,5)
(4,3,6)
(4,4,1)
(4,4,2)
(4,4,3)
(4,4,4)
(4,4,5)
(4,4,6)
(4,5,1)
(4,5,2)
(4,5,3)
(4,5,4)
(4,5,5)
(4,5,6)
(4,6,1)
(4,6,2)
(4,6,3)
(4,6,4)
(4,6,5)
(4,6,6)
(5,1,1)
(5,1,2)
(5,1,3)
(5,1,4)
(5,1,5)
(5,1,6)
(5,2,1)
(5,2,2)
(5,2,3)
(5,2,4)
(5,2,5)
(5,2,6)
(5,3,1)
(5,3,2)
(5,3,3)
(5,3,4)
(5,3,5)
(5,3,6)
(5,4,1)
(5,4,2)
(5,4,3)
(5,4,4)
(5,4,5)
(5,4,6)
(5,5,1)
(5,5,2)
(5,5,3)
(5,5,4)
(5,5,5)
(5,5,6)
(5,6,1)
(5,6,2)
(5,6,3)
(5,6,4)
(5,6,5)
(5,6,6)
(6,1,1)
(6,1,2)
(6,1,3)
(6,1,4)
(6,1,5)
(6,1,6)
(6,2,1)
(6,2,2)
(6,2,3)
(6,2,4)
(6,2,5)
(6,2,6)
(6,3,1)
(6,3,2)
(6,3,3)
(6,3,4)
(6,3,5)
(6,3,6)
(6,4,1)
(6,4,2)
(6,4,3)
(6,4,4)
(6,4,5)
(6,4,6)
(6,5,1)
(6,5,2)
(6,5,3)
(6,5,4)
(6,5,5)
(6,5,6)
(6,6,1)
(6,6,2)
(6,6,3)
(6,6,4)
(6,6,5)
(6,6,6)
Answer by ikleyn(52781) (Show Source):
You can put this solution on YOUR website! .
This space is the set of triples {(X,Y,Z)} where X, Y and Z are integer numbers from 1 to 6 inclusively that take their values independently.
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