if two dice are thrown simultaneously find , the probability of getting the sum greater then 9
Answers
The final outcomes (sum of numbers) should be greater than 9 so we have favour able events like (4+6) , (5+5),(5+6) ,(6+4) ,(6+5),(6+6)
And all outcomes are equal to (1,2),(1,3),(1,4),(1,5),(1,6),……like this (2,1),(2,2),(2,3)….further ..till (6,6) so total events=36
So probability of getting a sum greater than 9 is= 6/36=1/6 Ans.
I hope you will understand well.
Given : Two dice are thrown simultaneously
To Find : the probability of getting the sum greater then 9
Solution:
Two dice are thrown simultaneously
Each dice has numbers 1 to 6
Hence total possible outcomes = 6 * 6 = 36
getting the sum greater then 9
Sum = 10 , 11 , 12
(4 , 6) , ( 5 , 5) , ( 6 ,4 ) , (5 , 6) , ( 6 , 5) , ( 6 ,6)
There are 6 cases when sum is greater than 9
Hence Probability = Favorable outcome / Total possible outcomes
= 6/36
= 1/6
probability of getting the sum greater then 9 is 1/6
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