
Concept explainers
(a)
To find: The probability that either or both numbers showing are 6’s or their sum is greater than
(a)

Answer to Problem 3ST
The probability that either or both the numbers shown are 6's or their sum is greater than
Explanation of Solution
Given information:
The given information istwo dice are rolled.
Calculation:
Let A be the event that either or both numbers showing are 6’s and be the event that their sum is greater than
For any two events
In this case,
We will first find the probability that either or both the numbers showing are 6's.The sample space for such an event is
There are
The sample space for such an event
There are
The sample space for the event
is
There are 7 favorable outcomes. Thus,
Substitute the values obtained in
Therefore, the probability that either or both the numbers shown are 6's or their sum is greater than
(b)
To find:The twoeventsare independent.
(b)

Answer to Problem 3ST
The two events are notindependent.
Explanation of Solution
Given information:
The given information is two dice are rolled.
Calculation:
The probability of two independent events
In the given situation,
Therefore, we can say that two events are notindependent.
(c)
To find:The two events are mutually exclusive.
(c)

Answer to Problem 3ST
The two events are not mutually exclusive.
Explanation of Solution
Given information:
The given information is two dice are rolled.
Calculation:
Two events are called mutually exclusive if they have no elements in common.
For such events,
In this case,
Therefore, the two events are not mutually exclusive.
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