The Addition Rule for the probability that events A or B or C will occur, P(A or B or C), is given by or B or C)=P(A) + P(B) + P(C)- P(A and B)- P(A and C)-P(B and C) + P(A and B and C) P(A Find P(A or B or C) for the given probabilities. P(A)=0.32, P(B) = 0.24, P(C)=0.11 P(A and B)=0.13, P(A and C) = 0.03, P(B and C) = 0.08 P(A and B and C) = 0.01 P(A or B or C) =

The probability of happening of an event A is 0.5 and that of B is 0.3. if A and B are mutually exclusive events then probability of neither A nor B is

A bag contains 11 Blue balls, 9 Red balls, and 10 Green balls. Two balls are going to be drawn from the bag (one at a time) and then returned to the bag before the next is drawn. Let event B = blue ball chosen, R = Red ball chosen, and G- Green ball chosen. What is the probability the first is blue and the second is red? What is P(B and then R)? Write an answer to 4 decimal places.

A student goes to the library. The probability that she checks out (a) a work of fiction is 0.25, (b) a work of non-fiction is 0.35, and (c) both fiction and non-fiction is 0.20. What is the probability that the student checks out a work of fiction, non-fiction, or both?

For this problem, assume that 11 % withdraw, 14 % receive an A, 18 % receive a B, 35 % receive a C, 14 % receive a D, and 8 % receive an F. (1) What probability should be assigned to the event "pass the course"?    (2) What probability should be assigned to the event "withdraw or fail the course"?

Identify why this assignment of probabilities cannot be legitimate: P(A) = 0.4, P(B) = 0.3, and P(A and B)=0.5 (A) A and B are not given as disjoint events (B) A and B are given as independent events (C) P(A and B) cannot be greater than either P(A) or P(B) (D) The assignment is legitimate

A bag contains 10 Blue balls, 10 Red balls, and 9 Green balls. Two balls are going to be drawn from the bag (one at a time) and then put to the side (they are not returned to the bag). Let event B blue ball chosen, R = Red ball chosen, and G- Green ball chosen. What is the probability they are both red? What is P(R and R)? Write an answer to 4 decimal places.

er enters a pharmacy, the probabilities th are 0.60, 0.25, 0.10, and 0.05, respective macy, find the probability that 2 wilk 1 will have 2 prescriptions, and 1 wi

If events A and B are independent, then P(A U B) = 0. True or false?

Let A and B be two events such that the probability of B is 0.5 and the probability of both is 0.2. Find the probability of A given that B occurs.