suppose that E that F are two events and that P(E and F)=0.38 and P(E)=0.8. what...
Suppose that events E and F are independent, P(E) 0.3, and P(F) 0.8. What is the P(E and F)? The probability P(E and F) is (Type an integer or a decimal.)
Suppose that events E and F are independent, P(E)=0.7, and P(F)=0.8. What is the P(E and F)? The probability P(E and F) is ______
Suppose that E and F are two events and that P(E) = 8 and P(FE)- 4. What is P(E and F)?
Let E and F be two events of an experiment with sample space S. Suppose P(E)= 0.4, P(F)=0.3, P(E U F) =0.5, Find P(F|E) and determine if the two events are independent. A) P(F|E)= 3/4, E and F are independent. B) P(F|E)= 3/4, E and F are not independent. C) P(F|E)=1/2 , E and F are independent. D) P(F|E)= 1/2, E and F are not independent.
Suppose for events E and F we have P(E and F) 0.1 P(E and F0.3 P(E, and F-0.2 P(E" and F*)-0.4 Find P(FE)
Suppose that E, F, and G are events with P(E) = 8/25 , P(F) = 11/50 , P(G) = 23/100 , E and F are mutually exclusive, E and G are independent, and P(F | G) = 20/23 . Find P(E ∪ F ∪ G).
Suppose that we have two events E and F such that their union is the entire sample space and P(E)=1/3 and P(F)=2/3. Are they independent? Explain.
(1 point) Suppose that A and B are two events for which P(A)-0.15. P(B) A. P(A and B) B. P(A or B) 0.72, and P(BIA)-0.38 Find each of the following:
1. If two events are independent how do we calculate the and probability, P(E and F), of the two events? (As a side note: this "and" probability, P(E and F), is called the joint probability of Events E and F. Likewise, the probability of an individual event, like P(E), is called the marginal probability of Event E.) 2. One way to interpret conditional probability is that the sample space for the conditional probability is the "conditioning" event. If Event A...
E and F are mutually exclusive. P(E) = 0.2, P(F) = 0.8 Find P(E È F)