If an event can occur in m ways and a second event in n ways and if the number of ways the second event occurs, does not depend upon the occurrence of the first event, then the two events can occur simultaneously in m .n ways
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If an event can occur in m ways and a second event in n ways and if the number of ways the second event occurs, does not depend upon the occurrence of the first event, then the two events can occur simultaneously in m .n ways....right
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Probability is the analysis of the mathematics of computing the likelihood that certain possibilities will occur.
The given statement is true.
Step-by-step explanation:
The given statement is true.
- In the probability approach, an event exists as an outcome or determining grouping of outcomes of a random investigation.
- The events are mutually exclusive. If one event can happen in m ways and a second event can happen in n ways, the number of ways the two possibilities can happen in the series is m· n ways.
- Therefore the given statement is true.
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