(c) Using the smallest data size possible, either a byte (8 bits), a halfword (16 bits), or a word (32 bits), convert the following values into two's complement representations: (11) -128 (iv) -129
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- Computer Science Draw Table X based on the logical and physical memory including valid invalid bit based on the above Figure 1.0.3. a Design a (7, 4) CRC code word for the data bits 1011 assuming the generatorpolynomial of 1011. b. Calculate the syndrome for the received code word 1000110 using the generatorpolynomial 1011.Assume that an 8-bit data word stored in memory is 11101010. Using the Hamming algorithm, determine what check bits would be stored in memory with the data word. Consider if data bit 4 sustains an error and calculate syndrome word.
- Assignment for Computer Architecture! this is about hamming codes write the code IN MIPS ASSEMBLY LANGUAGE calculating hamming codes; The key to the Hamming Code is the use of extra parity bits to allow the identification of a single error. Create the code word as follows: Mark all bit positions that are powers of two as parity bits. (positions 1, 2, 4, 8, 16, 32, 64, etc.) All other bit positions are for the data to be encoded. (positions 3, 5, 6, 7, 9, 10, 11, 12, 13, 14, 15, 17, etc.) Each parity bit calculates the parity for some of the bits in the code word. The position of the parity bit determines the sequence of bits that it alternately checks and skips.Position 1: check 1 bit, skip 1 bit, check 1 bit, skip 1 bit, etc. (1,3,5,7,9,11,13,15,...)Position 2: check 2 bits, skip 2 bits, check 2 bits, skip 2 bits, etc. (2,3,6,7,10,11,14,15,...)Position 4: check 4 bits, skip 4 bits, check 4 bits, skip 4 bits, etc. (4,5,6,7,12,13,14,15,20,21,22,23,...)Position 8: check 8 bits,…Select the correct condition for block size in RSA. a. Must be Greater than log2 ( n ) + 1 b. Must be Greater than or equal to log2 ( n ) + 1 c. Must be Less than or equal to log 2( n ) +1 d. Must be Less than log2 ( n ) +1a) Consider the (7,4) hamming code with data word 1111 and evaluate the 7-bt composite code word (use even parity). b) Assume the stored composite code from memory is 1010001. Evaluate the parity bits of the stored code, find the bit position in error, and correct it if it is correctable (use even parity).
- Please please don't copy Computer Science for BCH (16,12). when input is (0, 4, 14, 14, 4, 4, 15, 2, 4, 2, 15, 13), what are the check digits?Work on the following questions: 1. Convert the following decimal numbers into binary (show the steps): i) 75, ii) 64, iii) 1023Show Steps Please 21. Suppose we want an error-correcting code that will allow all single-bit errors to be corrected for memory words of length 10. a) How many parity bits are necessary? b) Assuming we are using the Hamming algorithm presented in this chapter to design our error-correcting code, find the code word to represent the 10-bit information word: 1001100110. 22. Using the CRC polynomial 1101, compute the CRC code word for the information word, 01001101. Check the division performed at the receiver.
- 32) Let a = 1.0 × 29, b = − 1.0 × 29 and c = 1.0 × 21. Using the floating-point model described in the text (the representation uses a 14-bit format, 5 bits for the exponent with a bias of 15, a normalized mantissa of 8 bits, and a single sign bit for the number), perform the following calculations, paying close attention to the order of operations. What can you say about the algebraic properties of floating-point arithmetic in our finite model? Do you think this algebraic anomaly holds under multiplication as well as addition? b + (a + c) = (b + a) + c = Show Steps PleasePLEASE USE MATLAB (Linear Block Code) Design a (5, 1) code that can correct 2 error bits in each codeword.a. Please write down the generator matrix G, the standard table, and thesyndrome look-up table.b. Please also use an example received word with 2 error bits to demonstrate thedecoding procedureKindly answer the following questions. b. Verify. that the 6-3-1-1 code is a weighted code. Note that for some decimal digits, two different code combinations could have been used. For example, either 0101 or 0110 could represent 4. In each case the combination with the smaller binary value has been used.