A binary communication channel transmits a sequence of "bits" (Os and 1s). Suppose that for any particular bit transmitted, there is a 20% chance of a transmission error (a 0 becoming a 1 or a 1 becoming a 0). Assume that bit errors occur independently of one another. (Round your answers to four decimal places.) In USE SALT (a) Consider transmitting 1000 bits. What is the approximate probability that at most 235 transmission errors occur? (b) Suppose the same 1000-bit message is sent two different times independently of one another. What is the approximate probability that the number of errors in the first transmission is within 50 of the number of errors in the second?

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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A binary communication channel transmits a sequence of "bits" (Os and 1s). Suppose that for any particular bit transmitted, there is a 20% chance of a transmission
error (a 0 becoming a 1 or a 1 becoming a 0). Assume that bit errors occur independently of one another. (Round your answers to four decimal places.)
In USE SALT
(a) Consider transmitting 1000 bits. What is the approximate probability that at most 235 transmission errors occur?
(b) Suppose the same 1000-bit message is sent two different times independently of one another. What is the approximate probability that the number of errors in
the first transmission is within 50 of the number of errors in the second?
Transcribed Image Text:A binary communication channel transmits a sequence of "bits" (Os and 1s). Suppose that for any particular bit transmitted, there is a 20% chance of a transmission error (a 0 becoming a 1 or a 1 becoming a 0). Assume that bit errors occur independently of one another. (Round your answers to four decimal places.) In USE SALT (a) Consider transmitting 1000 bits. What is the approximate probability that at most 235 transmission errors occur? (b) Suppose the same 1000-bit message is sent two different times independently of one another. What is the approximate probability that the number of errors in the first transmission is within 50 of the number of errors in the second?
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