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- A(n) __________ is an integer stored in double the normal number of bit positions.The parity check matrix is given as shown:Determine the format of the codeword. c = [message | parity bits] c = [parity bits | message] c = [message | parity bits | message] none of the answersThe format is a binary formatconsisting of a sign bit (negative = 1), a base 2, 8-bit,excess-128 exponent, and 23 bits of mantissa, withthe implied binary point to the right of the first bit ofthe mantissa.
- To what extent may a message's parity bits be deduced?True/False In Floating Point Addition, the exponents of the two numbers being added need to be made equal before the mantissa fields can be added, as this ensures that the bit positional values are now aligned6. You have received the following 7+4 bit Hamming encoded messages (the Hamming bits are underlined): (a) 11110001011 (b) 11111010110 Assume the messages have been corrupted by at most single bit errors per symbol. Construct tables with the data and redundancy bits and correct the messages if necessary
- Separate the bit sequence into appropriate sized chuncks for each of the following domains. (You do NOT have to decode this bit sequence.) 1. Octal String: 010 110 101 010 101 111 010 111 111 101 011 011 011 011 010 1001. Hex String:1. Base64 String:Consider the following bit stream: 0100 0011 0111 1001 0110 0010 0111 0010 0010 0000 0011 0010 0011 0001 0011 0101 a) Decimal value of most significant byte = ___________________ b) Decimal value of least significant nibble = ___________________ c) Hexadecimal representation of bit stream = ___________________What bit pattern is stored for the following characters assuming an 8-bit byte? a. A b. a c. 8 d. % 2. What character is represented by the following bit patterns? a. 0011 0000 b. 0100 0011 c. 0111 1000 d. 0010 1010
- Take the 127-bit binary BCH code with a 6-bit target distance and the 128-bit binary field extension F 128. How large is the code, and is there a minimum distance you can guarantee?Given the codeword=01110101111101010, find if it has an error bit or none. If it has an error bit, indicate the bit position. Data message has 12 bits.Make a bit pattern assuming we're using base 15 numbers instead of base 2 in the fraction. (The symbols 0-9 and A-F are used in Base 16 numbers.) 0-9 and A-E will be used for base 15 numbers.) Assume there are 24 bits and that no normalization is needed. Is this a true representation?