The probability of the occurrence of an airplane crash and a successful resolution to a labor strike is called:
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A. B. C. D.C
A joint probability takes the form of P(AB), the probability that an event A (an airplane crash) and an event B (the resolution of a strike) both happen.
The probability of the occurrence of an airplane crash and a successful resolution to a labor strike is called a joint probability.
Joint probability refers to the probability of two or more events occurring together or simultaneously. In this case, the events are an airplane crash and a successful resolution to a labor strike. The joint probability measures the likelihood of both events happening at the same time.
To understand why it is a joint probability, let's break down the other options:
A. Conditional probability: Conditional probability refers to the probability of an event occurring given that another event has already occurred. It is not applicable in this context because there is no condition mentioned.
B. Unrelated probability: Unrelated probability is not a commonly used term in probability theory. However, based on the name, it suggests that the events are independent and have no relationship with each other. But in this case, the events of an airplane crash and a successful resolution to a labor strike could potentially be related, such as if the labor strike affects airline operations or safety protocols. Therefore, unrelated probability is not the appropriate term.
D. Unconditional probability: Unconditional probability refers to the probability of an event occurring without any conditions or constraints. While the events of an airplane crash and a successful resolution to a labor strike could happen independently, the question specifically asks for the probability of both events occurring together. Therefore, unconditional probability does not capture the joint nature of the events.
In conclusion, the most appropriate term for the probability of an airplane crash and a successful resolution to a labor strike is a joint probability.