Take into consideration the binary BCH code with a length of 127 and a distance of 6 that makes use of the binary field extension F 128 with a size of 128. What exactly is the amount of the code, and can you guarantee a certain minimum distance?
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Take into consideration the binary BCH code with a length of 127 and a distance of 6 that makes use of the binary field extension F 128 with a size of 128. What exactly is the amount of the code, and can you guarantee a certain minimum distance?
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- Consider the binary BCH code of length 127 with intended distance 6 utilizing the binary field extension F 128 of size 128. What is the code's size, and can you guarantee a minimum distance?Consider the binary BCH code with length 127 and expected distance 6 using the binary field extension F 128 with size 128. What is the length of the code, and can you guarantee a minimum distance?In this problem, you will design a circuit that encrypts (plaintext to cipher) and decrypts (cipher to plaintext) ASCII characters. The relationship between the plaintext character and cipher character is shown in the table below: plaintext character cipher character 1-? A-O P-Z space t-~ 0 In this table, the "0" and "1" refer to the characters "0" and "1", not the numerical values. Additionally, the circuit only needs to account for character listed in the table. The circuit has nine bits of input: • d = d7... do: an eight-bit number that is the binary representation of the input ASCII character • e: a single bit indicating if the circuit should encrypt (e = 1) or decrypt (e = 0) the given character The circuit has eight bits of output: • r = r7...ro: an eight-bit number that is the binary representation of the output ASCII character Draw the implementation of the circuit. The circuit does not have to be transistor-minimal; you are encouraged to use various combinational circuitry to…
- ii. the weighted method is ideal for decimal-to-binary conversions because of its efficiency. However, it could also be used for other bases. Briefly describe how the weighted method could be used to implement a conversion from decimal to tenary.Consider the decimal number (-48.325). Write down binaryrepresentation of this number using the IEEE 745 single precision format. Clearly specify “Sign”, “Exponent” and “Mantissa” fields of the single precisionrepresentation.Given a single-precision IEEE 754 representation of a floating point number as: 0x40700000, do the following: (a) Express the value of the S field in binary without spaces (count carefully). Do not abbreviate your answer. (b) Express the value of the E field in binary without spaces (count carefully). Do not abbreviate your answer. (c) Express the value of the F field in binary without spaces (count carefully). Do not abbreviate your answer.
- ASCII Codes can be helpful to find binary code of different decimal numbers and alphabets etc. You have to consider 65 and its equivalent code of 16 bits will be considered for bit sequence and a divisor for CRC. Follow this process; first 8 bits will be used for data while next 4 bits will be used for divisor (if there are 4 zeroes in your case then replace with 1001), neglect last 4 bits. Also check your answer.Consider a new floating point representation, which we will call here the CMPT215Float16 representation. The CMPT215Float16 representation follows the IEEE 754 binary floating point standard, but with smaller-sized fields for the exponent and fraction. In particular, CMPT215Float16 numbers have a 1-bit sign field, followed by a 7-bit exponent field (in biased notation, with a bias of only 63 because of the smaller size of this field), followed by an 8-bit fraction field. Give, in decimal, the quantity represented by the following CMPT215Float16 floating point value: 0100001110100000.A botanist is doing fieldwork assigns an eight-character alphanumeric code to each sample collected. The first character must be 6, 7, or 8; the next three characters can be any capital letter, A through Z; the fifth character could be any digit except for 0; and the rest of the characters can be any capital letter, B through K. Digits and letters can be repeated. Determine how many possible ID numbers there are using the fundamental counting principle, and explain each step. Show work for all steps Thanks
- Fix the error with ss.Consider the following code which includes a parity check for the third digit: C=(000,011,101,110). You get the third digit by adding the first two and then using the remainder on division by 2. Can this code detect and count single errors? how can this be implemented?You are given two bit locations, i and j, together with the 32-bit values N and M. To insert M into N, provide a procedure that starts M at bit j and finishes it at bit i. It is safe to presume that all of M can fit in the bits j through i. In other words, you may infer that there are at least 5 bits between j and i if M = 10011. M could not completely fit between bit 3 and bit 2, thus you would not, for instance, have j = 3 and i = 2.