two dice are thrown at the same time and the product of numbers appearing on them is noted .find the probability that the product is less than 9
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Answered by
247
GIven that two dice are rolled.
Then the probability of outcomes n(S) = 6 * 6
= 36.
Let E be the event of getting a product less than 9.
The number whose product is less than 9
= {1,1},{1,2},{1,3},{1,4},{1,5},{1,6},{2,1},{2,2},{2,3},{2,4}{3,1},{3,2},{4,1},{4,2},{5,1},{6,1}
= 16.
Therefore the required probability
P(E) = n(E)/n(S)
= 16/36
= 4/9.
Hope this helps!
Then the probability of outcomes n(S) = 6 * 6
= 36.
Let E be the event of getting a product less than 9.
The number whose product is less than 9
= {1,1},{1,2},{1,3},{1,4},{1,5},{1,6},{2,1},{2,2},{2,3},{2,4}{3,1},{3,2},{4,1},{4,2},{5,1},{6,1}
= 16.
Therefore the required probability
P(E) = n(E)/n(S)
= 16/36
= 4/9.
Hope this helps!
joGrewal:
question is this please gave me the answer of product less than 25
Answered by
47
Answer:
GIven that two dice are rolled.
Then the probability of outcomes n(S) = 6 * 6
= 36.
Let E be the event of getting a product less than 9.
The number whose product is less than 9
= {1,1},{1,2},{1,3},{1,4},{1,5},{1,6},{2,1},{2,2},{2,3},{2,4}{3,1},{3,2},{4,1},{4,2},{5,1},{6,1}
= 16.
Therefore the required probability
P(E) = n(E)/n(S)
= 16/36
= 4/9.
Hope this helps
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