Perform the required arithmetic operation. 11002 + 1002 = ________
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Perform the required arithmetic operation.
- 11002 + 1002 = ________
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- 11. Perform the arithmetic operation: 11012 + 10012 = __________This is computer architecture! PLEASE HELP ME FIX THE CODE AS THERE IS ERROR! # This program corrects bad data using Hamming codes # It requests the user to enter a 12-bit Hamming code and determines if it is correct or not # If correct, it displays a message to that effect. If incorrect, it displays a message # saying it was incorrect and what the correct data is (the 12-bit Hamming code) again in hex. # This program is designed to handle single bit errors only. .data prompt: .asciiz "Enter a 12-bit Hamming code: " correct_msg: .asciiz "The Hamming code is correct." incorrect_msg: .asciiz "The Hamming code is incorrect. The correct code is: " newline: .asciiz "\n" .text .globl main main: # Display prompt to enter Hamming code li $v0, 4 la $a0, prompt syscall # Read Hamming code from user li $v0, 5 syscall move $t0, $v0 # Calculate parity bits andi $t1, $t0, 0b1111 # Parity bit p1 andi $t2, $t0, 0b011001100110 # Parity bit p2…(16) Perform the following arithmetic operation: 11012 / 0112 = _________
- The conversion specifier________________ or _____________________may be used to output a signed decimal integer.२चप The following divider is used to divide 8ten by 2ten: Divisor Shift right 64 bits Quotient 64-bit ALU Shift left 32 bits Remainder Control Write test 64 bits For simplicity, use 4 bits for the otient and 8 bits for both divisor and remainder. What will be the initial values of quotient, divisor and remainder? 1000, 0010 0010, 0000 0000 a) 0000, 0010 0000, 0000 1000 b) c) 0010, 0000 0000, 0000 1000 d) 0000, 0000 0010, 0000 1000 e) 0000, 0010 0000, 1000 0000 f) 0000, 1000 0000, 0010 0000 g) 0000, 0000 1000, 0000 0010 h) None of the above What will be the values of quotient, divisor and remainder after the fourth iteration of the division algorithm?(after iteration 4) a) 0000, 0000 0010, 0000 0010 b) 0001, 0010 0000, 0000 0000 0100, 0000 0100, 0000 0100 c) 0010, 0000 0010, 0000 0000 d) e) 0000, 00000001, 0000 0000 f) 0001, 0000 0010, 0010 0000 g) 0010, 0000 0100, 0000 0000 h) None of the above6 - What decimal number does the bit pattern 0xC3300000 represent if it is: A two's complement integer? An unsigned integer? A floating point number assuming the IEE 754 single precision format 7 - Perform the following calculations assuming that the values are 4-bit decimal integers stored in two's complement format. Be sure to consider the possibility of overflow. 0110 + 1001 0110 - 1001 8 - For the following operations: write the operands as 2's complement binary numbers then perform the addition or subtraction operation shown. Show all work in binary operating on 4-bit numbers. 1+2 2-1 1-2
- In many applications, it saves time to memorize the conversions among small binary, decimal, and hex numbers. Fill in the blanks in the following table: Binary Decimal Hex _____ 9 _____ 1010 _____ _____ _____ _____ D _____ 12 _____ 1110 _____ _____ _____ _____ BYou are working for Sony developing an emulator for a collection of games released on the original Playstation One. Unfortunately, the 3D graphics engines of old video game consoles used fixed-point arithmetic. Your job is to update the code to use IEEE single precison floating-point numbers. Suppose you encounter the following binary number: x= -100.0101 How would you store this number as an IEEE single precision number? Specify the sign, exponent, and significand. Think carefully about how this information is stored. Is the exponent stored directly, or in some other manner? Do all digits of the binary number need to be stored? Your answers should be strings of 1's and O's. The significand of a single precision number consists of 23 bits; for this number, the last 17 bits are zero, so you only need to enter the first six bits. Sign: strings of 1's and O's Exponent: strings of 1's and O's Significand (first 6 digits): strings of 1's and O's For more info on IEEE single precision…1. Express each of the following numbers as a power of ten: (2 points each)a. 100b. 1000c. 10000d. 1000000