Two unbiased dice are thrown together .Find the probability that the sum of two outcomes is 8
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3
When two dice are rolled, we get total no. of possible outcomes =(6×6)=36.
Let E = event of getting a sum of 8.
The numbers which are sum of 8 ::
E=[(2,6),(6,2),(3,5),(5,3),(4,4)]= 5
so, the probability of getting sum of 8:
P(E) =(no. of favorable events)/(total no. of possible outcomes)
P(E) = 5/36
Let E = event of getting a sum of 8.
The numbers which are sum of 8 ::
E=[(2,6),(6,2),(3,5),(5,3),(4,4)]= 5
so, the probability of getting sum of 8:
P(E) =(no. of favorable events)/(total no. of possible outcomes)
P(E) = 5/36
Answered by
4
Total number of outcomes/possibilities = 6 * 6 = 36
sum is 8 if the dice show up : 2+6 or 3+5 or 4+4 or 5+3 or 6+2 combinations.
so probability = 5/36
sum is 8 if the dice show up : 2+6 or 3+5 or 4+4 or 5+3 or 6+2 combinations.
so probability = 5/36
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