a. P(A) = b. P (B) = c. P(C) =
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- solve 6.94 only type answerChapman-Kolmogorov EquationsSuppose that a communications network transmits binary digits, 0 or 1, where each digit is transmitted 10times in succession. During each transmission, the probability is 0.995 that the digit entered will betransmitted accurately. In other words, the probability is 0.005 that the digit being transmitted will berecorded with the opposite value at the end of the transmission. For each transmission after the first one, thedigit entered for transmission is the one that was recorded at the end of the preceding transmission. If X0denotes the binary digit entering the system, X1 the binary digit recorded after the first transmission, X2 thebinary digit recorded after the second transmission, . . . , then { Xn} is a Markov chain. A. Construct the (one-step) transition matrix. B. Find the 10-step transition matrix P(10). Use this result to identify the probability that a digit enteringthe network will be recorded accurately after the last transmission. C. Suppose…Q2. Write the four conditions to say the events E, F and G are said to be independent.
- The Addition Rule says that P(A or B) = P(A) + P(B). What must be TRUE about events A and B for this rule to apply? The events must be complements. The events must be disjoint. There must be a positive probability that the events can occur simultaneously. The events must be dependent. The events must be independent.I roll a fair die twice and obtain two numbers X1= result of the first roll and X2= result of the second roll. Given that A: an event 4 dots are shown at least on a die, B the event that X1+X2=D7. Find P(A),P(B),P(A\B) 1 Add fileIn each of Exercises, decide whether or not the two events in question are independent or whether it is not possible to tell. Justify your answers. P(B) = 0.8 and P(B| A) = 0.6
- The events A and B are independent. P(A)=2x, P(B)=3x, P(AUB)=2/3). Find the value of x.Q1 find the standrd devaiton of A ,B and C where A is the resulto of rolling a 4 sided dice . B is the result of rolling a 6sided dice . c is the average of A and BA college finds that 10% of students have taken a distance learning class and that 40% of students are part time students. Of the part time students, 20% have taken a distance learning class. Let D = the event that a student has taken a distance learning class and E = the event that a student is a part time student. For each part, show how you derive your answer. Show formulas if appropriate. (a) Find P(D and E) (b) Find P(D or E)
- Sasha volunteers in community events each month. She does not do more than five events in a month. She attends exactly five events 35% of the time, four events 25% of the time, three events 20% of the time, two events 10% of the time, one event 5% of the time, and no events 5% of the time. Find the probability that Sasha volunteers for less than three events each month. P(x<3)=Answers must be in 4 decimals 1. The probability that IEntelligent will open a review center in Quezon City is 0.7, the probability that is will open a review center in Laguna is 0.4, and the probability that it will open a review center in either QC or Laguna or both is 0.8. what is the probability that IEntelligent will locate in both locations? 2. The probability that IEntelligent will open a review center in Quezon city is 0.7, the probability that is will open a review center in Laguna is 0.4, and the probability that it will open a review center in either QC or Laguna or both is 0.8. What is the probability that IEntelligent will locate in QC only?Can I please get some help on this for Algebra 2, Thank you very much.