(a)What is the probability of message error for an uncodedblock of 92 bits if the channel symbol error probability is10－3?(b)What is the probability of message error when using the(127, 92) block code if the channel symbol errorprobability is 10－3?

Assuming A and B are 32-bit signed integers, which of the following arithmetic operations can NEVER set the output signal V of the ALU (i.e., never cause an overflow)? Circle all that apply, and points are given only if all answers are correctly chosen. OA+ B, where A > 0 and B > 0 V A+ B, where A 0 and B 0 VA - B, where A > 0 andB > 0 VA - B, where A 0 and B 0 none of above

Correct and detailed answer. Thank you

For the given generator matrix. 0 1 0 0 1 0 1 1 1 0 0 1 1 0 01 1 0 1 1 1 0 0 0 1 1 0 1 G= A. Create a table (message "ml, m2, ..." and codewords "c1, c2,....") for the mapping scheme B. What is the bit-error detection capability? C. Determine the syndrome if the received codeword is: (a) 1010111 (b) 1001111

For each of the following binary codes, answer all of the following questions with justification: (a) (b) (c) (d) ● ● Is it linear? What is its block length, message length, and rate? What is its distance? How many errors can it detect, and how many can it correct? (To answer this question you should give the largest number of errors that the code can guarantee to detect or correct. For example a simple parity bit can detect 1 or 3 errors but cannot detect 2 errors so we would say this can detect only a single error. No calculations of probability are required.) The code with seven codewords where seven messages are encoded as follows: 0000000 0010011 0100101 0110110 1001001 101 1010 1101100 The code consisting of thirty-two codewords where each codeword consists of a 5-bit message padded with an additional bit to give ODD parity: that is, each codeword contains an odd number of 1s. For example the word 11111 would be padded with a 0 to give 111110, while 00000 would be padded with a 1…

Construct a truth table in standard binary form for a function of four variables,F(W,X,Y,Z) = ABC,where ABC is the signed 3-bit sum of the signed 2-bit numbers WX and YZ.

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A code 1011011 desires to be sent to the receiver. Using, hamming code discover the code- phrase and the mechanism to test the corrected information when mistakess passed off at 4th bit. (Assumptions: Right to Left with Odd Parity)

2. Consider a CRC code used at a receiver. Let G(x)=10011 and R(x)=1011000 where G(x) is the generator and R(x) is the received codeword. Is there an error in the received codeword? Note: since this is a receiver problem the check bits are in R(x), you do not have to calculate them.

Q1 b part Please provide detailed solution with explanation and justification asap to get a upvote for b part sections