Use 4-bit version (result 8-bit), do the division with the given data 5ten (dividend) and 2ten (divisor), or 0101two and 0011two. Use Algorithm1 only that has 64-bit ALU

I believe this problem is from computer systems/architecture. PLEASE TRY YOUR BEST. I NEED TO UNDERSTAND THIS PROBLEM I need you to design a digital logic circuit as a read only memory (ROM) [Decoder + OR gates]. A ROM accepts a three–bit number (x2 x1 x0) and generates an output binary number equal to the input squared + 2. Here is the equation: A = x2 + 2, with input (x) : 0 ≤ (x) ≤ 7 (a) Try to set–up the truth–table [Binary inputs: (x); Binary outputs: ..., A2, A1, A0] (b) What is the size of the initial (unsimplified) ROM ? (c) What is the size of the final (simplified) ROM ?

Write an ARM (Keil) assembly program iex.s to assign the hexadecimal equivalent for IEEE 32 bit format of a decimal number in variable ie and extract the sign bit , the exponents and the fraction part in three separate functions (procedures) and shift the bits so that the registers have their actual value and store them in R5Using the extracted bits convert IEEE format to TNS format:In main call functions masking and convert, in masking function, shift the signbit of the varible to left or right according to what shown below. We have these varibles:  R1 shifted to right: 00000000000000000000000000000001 R2 Shift right: 00000000000000000000000010000000 R3 shitft x : 11000000011100000000000000000000 In Convert: conver IEEE format to TNS and store in R5 What I have so far:         Main         LDR R0, =ie        LDR R1,#10000000000000000000000000000000        LDR R2,#01000000000000000000000000000000        LDR R3,#00000000011100000000000000000000         BL masking        BL convert…

Problem 1 Considering the floating-point number format used by the IBM System/360-370 series, determine the total number of different normalized numbers that the 32-bit version of this format can represent.

Assume we have a 16-bit Arithmetic Logic Unit (ALU) that has three inputs and three outputs. List the inputs and outputs in binary for the ALU if we are using it to determine if X = 2510 < Y = 3210. The ALU. Use 16 bits or 1 bit to represent the inputs and outputs as appropriate. The value for ALU operation will be (11)2 for Set on Less Than.