Mathematics, 12.03.2020 20:29 rbgrh5779
Suppose that a communications network transmits binary digits, 0 or 1, where each digit is transmitted 10 times in succession. During each transmission, the probability is 0.995 that the digit entered will be transmitted accurately. In other words, the probability is 0.005 that the digit being transmitted will be recorded with the opposite value at the end of the transmission. For each transmission after the first one, the digit entered for transmission is the one that was recorded at the end of the preceding transmission. If X0 denotes the binary digit entering the system, X1 the binary digit recorded after the first transmission, X2 the binary digit recorded after the second transmission, . . . , then {Xn} is a Markov chain.(a) Construct the (one-step) transition matrix.(b) Use your IOR Tutorial to find the 10-step transition matrix P(10). Use this result to identify the probability that a digit entering the network will be recorded accurately after the last transmission.(c) Suppose that the network is redesigned to improve the probability that a single transmission will be accurate from 0.995 to 0.998. Repeat part (b) to find the new probability that a digit entering the network will be recorded accurately after the last transmission
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Mathematics, 20.06.2019 18:04, ammullims822
Me find the measure to side a and the process to solve the problem you appreciate it : )
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What is the sum of the geometric series in which a1 = 7, r = 3, and an = 1,701? hint: cap s sub n equals start fraction a sub one left parenthesis one minus r to the power of n end power right parenthesis over one minus r end fraction comma r ≠ 1, where a1 is the first term and r is the common ratio
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Suppose that a communications network transmits binary digits, 0 or 1, where each digit is transmitt...
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