(a) Probability (b) Probability 0.6, P(BIA) = a one is received. a one is transmitted given that one was received. A 1 1 B Á O о в and P(B/A) = 0.5. F-
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- just solve question 3جامعترنروي و University of Nizwa A bag contains 9 red, 10 white and 12 blue balls .Find the probability of selecting (i) four balls of same color 9Ca*10©4*12©4 3112 OA. Ов. 9 31C4 OC. 31 12 9C4 , 10C4 , 12C4 31 4 31 4 31°4 OD. OE. None of these (ii) 3 white and 4 red and 5 blue 9C3 , 10C4, 12s 31C3 31 4 31 s OAQ2/ Three coins are tossed, let A be event (at least 2 heads) and B be the event (all the same ). Find P(A/B) , P(B/A), P(A°/B) and P(B“/A) .
- Answer all the following steps: The rate of an infection is .007 being positive for a population. If you meet 5 random people from the population, what is the probability that at least 1 has the infection? 1)P( [Select ] 2)P( [Select ] 3)The probability is: [ Select ] (3 decimal places, like .087) 826 PM 85°F Sunny 7/1/2021A drunk walker takes a step left, right, up, or down with probability 1/4. Assuming that one step is 3 feet and he takes a step every second, what is the probability that he will stay within the square ± 100 feet centered on the place he started after one hour? Use CLT to assess the probabilityQuestion B i and ii
- Only type answer There is a room with N bulbs turned on along the exponential distribution, which has a life independent of each other and an average of 1/μ time. a) Find the probability distribution of the time it took for the bulb to turn off the first time. b) Find the probability distribution of the time it took for all the bulbs to turn off.Question 15 For T~ Taf-22, use technology to find the probability P(-0.71??Let X equal the IQ of a randomly selected American. Assume X ~ N( μ μ {"version":"1.1","math":"μ"} =100, σ σ {"version":"1.1","math":"σ"} =4). What is the probability that a randomly selected American has an IQ below 90?The data represent the results for a test for a certain disease, Assume one individual from the group is randomly selected. Find the probability of getting someone who tests positive, given that he or she had the disease. The individual actually had the disease Yes 130 23 No Positive Negative 13 134 The probability is approximately (Round to three decimal places as needed.)#1 Determine the probability that the circuit works, given P(Aw) .68 and P(Bw)- 53. iype your numeric answer and submit MAY 11 13 DE MacBook AirSEE MORE QUESTIONS