Define when two events are mutually exclusive by an equation.
Define when two events are mutually exclusive by an equation.
1 Answer
When two events are mutually exclusive then the two events cannot happen at the same time. For instance, you can't flip a coin and get a heads and a tails at the same time.
Probability (Heads or Tails) = Probability (Heads) + Probability (Tails)
The events are mutually exclusive.
If the events are not mutually exclusive then the equation looks different:
Probability (A or B) = Probability (A) + Probability (B) + Probability (A and B)
Let's consider independence. Independence means that the occurrence of one event does not stop or alter the occurrence of the other event.
For instance, choosing a particular marble from a bag does not impact the probability of choosing a particular card from a deck of cards. These probabilities are independent.


