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I have two fair dice rolled. Here are the following events: A ={sum of the numbers rolled is divisible by 3} B={product of the numbers
I have two fair dice rolled. Here are the following events:
A ={sum of the numbers rolled is divisible by 3}
B={product of the numbers rolled is greater than 24}
I need to find the probabilities P(A) and P(B). (first define events A and B explicitly, as a list of all outcomes in an event.)
I need to find the probabilities P(AuB) and P(AnB). ( first define events AuB and AnB explicitly, as a list of all outcomes in an event.)
Help me understand if A and B are independent and why?
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