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- What would the word WUUB be deciphered to if it was encoded as (15P + 18) mod 26 (Hint use results of (e) to find the inverse of 15.Perform the Infix - Postfix notation and Postfix - Infix notation. Show your solutions.Convert the following equations from infix to postfix: 2^3^3+5*1 233^^51*+ 11 + 2 - 1 * 3 / 3 + 2 ^ 2 / 3 11 + 1 3 * 3 / - 2 2 ^ 3 / +
- Draw the SD of the Moore and mealy binary sequence detector w/ the ff sequences a) 10110 b) 00110 c) 011Assume numbers are represented in 8-bit twos complement representation. Show the calculation of 11000011 - 11101000. It's 195 minus 232, but I don't get how to solve it when the second number is a higher value than the first. How do I subtract this?Draw the time domain representation of ASK, FSKand PSK of the binary data 110001010111
- What is the 5-digit hexadecimal representation of -24, -31, -1, +25, +35?For the weighted codes (a) 3,3,2,1 and (b) 4, 4, 3, -2 for the decimal digits, determine all possibletables so that the 9’s complement of each decimal digit is obtained by changing 1’s to 0’s and 0’s to1’sCreate a Hamming code (k, n) = (7,4) for the detection and correction of errors in word codes
- Find the Gray code sequence of 12 code words.& 8.The maximal value of num = 16..Questions from previous year's practice exams the professor did not give answers for (a) Perform the following conversions: (i) -1810 to 6 bit 2’s complement. (ii) ABC16 to base 2. (iii) 0.510 to base 2. (b) Give a logic equation in sum-of-products form for the logic function F specified by the following truth table. Simplify your logic equation to the maximum extent possible. (first image) (c) Consider the addition of 4 bit values a3a2a1a0 and b3b2b1b0. Give a logic function for the “carry-in” to the most significant bit position, using quantities gi = ai · bi , pi = ai + bi , and the “carry-in” to the least significant bit position CarryIn0.(d) Give a truth table for a 2 data input, 1 selector input multiplexor. (e) The IEEE 754 floating point standard allows some numbers to be represented in unnormalized form (called denormalized numbers, or “denorms”). Why?