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  1. The Addition Law of Probability - General Case If two events are A and B then P(A∪B)=P(A)+P(B)−P(A∩B) Of course if A∩ B = ∅ i.e. A and B are mutually exclusive, then, P(A∩ B)=P(∅)=0and this general expression reduces to the simpler case. This rule can be extended to three or more events, for example:

  2. Using the Addition Rule. For each of the given pairs of events, decide if the Addition Rule applies. If it does, use the Addition Rule to find the probability that one or the other occurs. You are rolling a standard 6-sided die. Event A A is “roll an even number” and event B B is “roll a 3.”

  3. 1 Ιουλ 2020 · The multiplication rule and the addition rule are used for computing the probability of \ (\text {A}\) and \ (\text {B}\), as well as the probability of \ (\text {A}\) or \ (\text {B}\) for two given events \ (\text {A}\), \ (\text {B}\) defined on the sample space.

  4. In the above examples, since you are given a contingency table you do not need to use formulas to find probabilities, but you are not always given a contingency table so formulas are needed to find certain probabilities. The General Addition Rule. For any two events A and B, P(A or B) = P(A) + P(B) – P(A and B)

  5. The Addition Rule is for finding probabilities such as P(A or B), the probability that either event A occurs or event B occurs or that they both occur. The key word to note here is “ or ”, meaning one or the other, or both.

  6. Addition rule: fathers, sons and college. Data from a sample of 80 families in a midwestern city gives record of college attendance by fathers (F) and their oldest sons (S).

  7. Find the probability of compound events using the addition rules. Many problems involve finding the probability of two or more events. For example, at a large political gathering, one might wish to know, for a person selected at random, the probability that the person is a female or is a Republican.

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