Three radar stations, operating independently, are set to detect any aircraft flying through a certain area....
Three radar stations, operating independently, are set to detect any aircraft flying through a certain area. Each station has a probability of 0.85 of detecting a plane in its area. If an aircraft enters the area,
a. what is the probability that it is detected by all three radar stations?
b. what is the probability that the plane is not detected by any of the radar stations?
c. what is the probability that the plane is detected by only one of the three radar stations?
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Three radar stations, operating independently, are set to detect
any aircraft flying through a certain area....
Three radar sets, operating independently, are set to detect any aircraft flying through a certain area....
Three radar sets, operating independently, are set to detect any aircraft flying through a certain area. Each set has a probability of 0.04 of failing to detect a plane in its area. Consider one of the radar sets. What is the probability that it will correctly detect exactly three aircraft before it fails to detect one, if aircraft arrivals are independent single events occurring at different times? (Round your answer to four decimal places.)
The probability that a single radar station will detect an enemy plane is 0.65. (a) How...
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Question 23 Not yet answered Points out of 4.00 lag question There are 5 radar stations...
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Question 23 Not yet answered Points out of 4.00 lag question There are 5 radar stations and the probability of a single radar station detecting an enemy plane is 0.75. What is the probability of 3 stations detecting an enemy plane? Round your answer to nearest hundredth. Select one: a. 0.26 b. 0.06 O C. 0.07 o d. 0.03 O e. 0.75 Next page Previous page 4 Week 3 Reflection Assignment Jump to... H205_Applied Statistics_D_02.25.2019 Question 20 Not yet answered...
A machine has three components that are identical and they operate independently of each other. The machine will operate as long as any one of three of the components is operating, The lifetime of each component follows an exponential distribution with a mean lifetime of 2 years. Determine the probability the machine is still operating after 1.5 years. Suppose the machine in the previous problem requires all three of the components to operate. If the lifetime of each component follows...
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