If A and B are two mutually exclusive events with P(A) = 0.6 and P(B) = 0.3, find the following probabilities: a) P(AN B) = o b) P(AU B) = .90 с) Р(А) .6 d) P(В) .3 e) P(AU B) : ) P(AN B) = 0 .90
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A: given data P(E and F) = 0.3 P(E) = 0.8 P(F|E) = ?
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A: Given Data: Given Probabilities: 3/5, 5/3, -0.44, 1, 2, 0, 0.02, 1.2
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- In a B. Com. class 5% of the students are mischievous. Form a sample of dents caught at random find the probability that (i) none of them is tnievous, (ii) exactly two of them are mischievous and (iii) at least one of them is mischievous. 3 students caught at random find the probability that (i) none of them is CS Scanned with CamScannerSuppose 90% of U.S. adults think social media is useful in daily life. Two adults were randomly selected, what's the probability that one think social media is useful, the other thinks not? a) (0.1)(0.1) b) (0.1)(0.9) c) (0.9)(0.9) d) (0.9)(0.1) x 2Show that the probability that an event A or an event B or both will occur is given by the formula P(AUB) = P(A)+P(B)– P(AnB), and specialise this formula for the case (a) when A, B are mutually exclusive events and for the case (b) where A, B are statistically independent events. Find the probabilities P(A), P(B) when A, B are statistically independent events such that P(B) = 2P(A) and P(AU B) = 5/8.
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- Timely patching is important for server security. Suppose an organization has 3 servers. Two of them have been patched, while one of them still remains unpatched. The prob- ability an unpatched server gets compromised is, and the probability that a patched server get compromised is p. If an attacker randomly attacks one of the three servers, the probability he compromises the server is (a) What is the value of p? • (b) This time the attacker randomly chose two servers to attack, and observed only one of them got compromised. What is the conditional probability that both attacked servers are patched?Q13: If A and B are two events such that P(A) = p₁, P(B) = P2, P(ANB) = P3, then the probability that A occurs but B does not occur is: (a) P1 - P3 (b) P1 P2 (c) P1 - P2P3 (d) P1 — P1P2Let A and B be mutually exclusive events, such that P(A) = 0.2371 and P(B) = 0.1133. Find the following probabilities: P(A and B)= P(A or B)= % (Round the answer to 2 decimals) % (Round the answer to 2 decimals)
- Q5: The staff at a small company includes: 4 secretaries, 20 technicians, 4 engineers, 2 executives, and 50 factory workers. If a person is selected at random, what is the probability that he or she is a factory worker? (A) 5/8 (В) 1/2 (C) 1/5 (D) None of the above Q6: The probability that a person owns a microwave oven is 0.70, that a person owns a CD player is 0.26, and that person owns both a microwave and a CD player is 0.16, then the probability that a person owns a microwave or a CD player is (A) 0.5 (B) 0.182 (C) 0.8 (D) None of the aboveOverall, Steve Dalkowski throws a strike with 17% of his pitches (that is, the probability that he throws a strike with any given pitch is .17). (a) In one game, Dalkowski throws 240 pitches. What is the probability that he throws exactly 40 strikes? (b) In one week, Dalkowski throws 400 pitches. What is the probability that he throws 80 or more strikes? Every day for eternity Dalkowski throws 100 pitches, and records the number of strikes. (c) Find the mean µ, and the standard deviation o, of the numbers (of strikes thrown on different days) that Dalkowski records.Mobile telephones perform handoffs as they move from cell to cell. During a call, a (H telephone either performs zero handoffs "o', one handoff " ', or more than one handoff (H (H2). In addition, each call is either long (L), if it lasts more than three minutes, or brief ( B ). The following table describes the probabilities of the possible types of calls. Но H1 H2 L 0.1 0.1 0.2 B 0.4 0.1 0.1 a. what is the probability that a brief call will have no handoffs? b. what is the probability that a call with one handoff will be long? c. what is the probability that a long call will have one or more handoffs ?