Perform the XOR (exclusive OR) operation on the following bits: a)(10001) O(10000) )(00001) O (11001) )(11001) (100001) d)(11101) (11011)
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- Find the following differences for a signed binary representation a 111000 -110011 (signed 6-bit representation) b. 11001100 -101110 (signed 8-bit representation) c. 111100001111 -110011110011 (signed 12-bit representation) d. 11000011 -11101000 (signed 8-bit representation)Perform the XOR (exclusive OR) operation on the following bits: a)(10001) ⊕(10000) b)(00001) ⊕ (11001) c)(11001) ⊕ (100001) d)(11101) ⊕ (11011)If an integer value of 43 is stored in ieee754 double precision format what binary bits are saved in the format (a) 101011 (b) 01011 (c) 1011 (d) 0101011
- 1. In AES, suppose round key for round 1 (in hexa-decimal) is: FA 14 75 95 93 55 6D A6 68 53 A9 CA OB 6D BB D9. Compute round key for round 2. (Step by step computation is expected). 2. In DES key generation, let the 64-bit Key input 'K' (in hexadecimal) be "13579BDF02468ACE". Perform necessary computations and generate the 48-bit subkeys K1 (Round-1 subkey) and K2 (Round-2 subkey). (Step by step solution is required) TanishqExpress -73.75 in 12-bit 2's complement form.The following decimal numbers are shown in sign-magnitude form +9286 and +801. Convert them to signed-10’s complement form and perform the following operations. Note: The MSB bit of signed bit in 10’s complement system is 0 while for negative numbers it is 9. Also the sum is +10267 which requires 5 digits and a sign. (+9286) + (-801) (-9286) + (+801). Please type answer no write by hend.
- Perform the following operation in 2's complement using 7-bit word length. (-14)10-(23)10= A (1011010) in 2's complement (1011011) in 2's complement (1011001) in 2's complement (1011100) in 2's complementUsing arithmetic shifting as shown in 8 bits storage using one's and two's complement, perform the following: a. 00001101 X 2² b. 0011110 1X2 C. 11010110 X 2³ d. 00101011/2² e. 11110100/2³ OC TCObtain the 1’s and 2’s complements of the following binary numbers: (a) 00010000 (d) 10101010 (b) 00000000 (e) 10000101 (c) 11011010 (f) 11111111 Represent the unsigned decimal numbers 791 and 658 in BCD, and then show the steps necessary to form their sum Express the following numbers in decimal: (a) (10110.0101) 2 (b) (16.5) 16 (c) (26.24) 8 (d) (DADA.B) 16 (e) (1010.1101) 2 Add and multiply the following numbers without converting them to decimal. (a)Binary numbers 1011 and 101. (b)Hexadecimal numbers 2E and 34.
- -128 64 32 -128 1 -128 64 32 0 0 -120--128 16 -128 64 32 1 0 0 (a) An eight-position two's complement value box 16 0 8 16 0 4 8 0 4 0 2 (b) Convert binary 10000011 to decimal 4 0 2 1 +2 2 0 1 8 1 +8 (c) Convert decimal -120 to binary 1 1 +1=-125 1 0A 4-bit data word (1101)2 is encoded using Hamming ECC for single error correction. Write the corresponding 7-bit codeword that is stored in memory below. Enter your answer herewith a detailed step-by-step process, convert the following decimal numbers into binary, IEEE 754 and hexadecimal formats. i) -142.62 ii) 1/(2.25).