73,342 base-8 to: a. Binary b. Decimal c. Hexadecimal

Computer Architecture Convert each of the following decimal numbers to their IEEE single precision floating-point counterparts. a. 276 b. 0.92 c. 5.3125 d. -0.000072

A single-precision floating-point binary number has a total of(a) 8 bits (b) 16 bits (c) 24 bits (d) 32 bits

Convert the following IEEE 754 Floating Point number to Decimal.  Show your work. C1804000 hex

The decimal value that equivalent to (101100) which is represented in 2's complement is: b.-12 d. -20 a. 52 OC 12

Convert the number below from a binary number to a hexadecimal number   1 1 1 1 0 1 1 1 1 1 0 1 0 1 1 0 1 1 . 1 1 1 1 1   Convert the number below from a binary number to a decimal number.                         1 0 0 0 0 0 0 0 0 1 1 1 .  1 1 0 1

Divide the binary numbers as indicated:(a) 110 / 11 (b) 1010 / 10 (c) 1111 / 101

G̲i̲v̲e̲n̲ ̲t̲h̲e̲ ̲v̲a̲l̲u̲e̲ ̲“̲0̲x̲4̲0̲F̲4̲0̲0̲0̲0̲”̲ ̲r̲e̲p̲r̲e̲s̲e̲n̲t̲s̲ ̲a̲ ̲s̲i̲n̲g̲l̲e̲-̲p̲r̲e̲c̲i̲s̲i̲o̲n̲ ̲I̲E̲E̲E̲ ̲f̲l̲o̲a̲t̲i̲n̲g̲-̲p̲o̲i̲n̲t̲ ̲n̲u̲m̲b̲e̲r̲.̲ ̲A̲n̲s̲w̲e̲r̲ ̲t̲h̲e̲ ̲f̲o̲l̲l̲o̲w̲i̲n̲g̲ ̲q̲u̲e̲s̲t̲i̲o̲n̲s̲:̲̲(̲a̲)̲ ̲R̲e̲p̲r̲e̲s̲e̲n̲t̲ ̲t̲h̲e̲ ̲n̲u̲m̲b̲e̲r̲ ̲i̲n̲ ̲t̲h̲e̲ ̲f̲o̲r̲m̲a̲t̲ ̲±̲ ̲1̲.̲M̲ ̲×̲ ̲2̲x̲̲̲(̲b̲)̲ ̲F̲i̲n̲d̲ ̲t̲h̲e̲ ̲d̲e̲c̲i̲m̲a̲l̲ ̲v̲a̲l̲u̲e̲ ̲f̲o̲r̲ ̲t̲h̲i̲s̲ ̲n̲u̲m̲b̲e̲r̲.̲ ̲S̲h̲o̲w̲ ̲y̲o̲u̲r̲ ̲w̲o̲r̲k̲ ̲b̲y̲ ̲s̲h̲o̲w̲i̲n̲g̲ ̲a̲l̲l̲ ̲s̲t̲e̲p̲s̲ ̲n̲e̲e̲d̲e̲d̲ ̲t̲o̲ ̲r̲e̲a̲c̲h̲ ̲t̲h̲e̲ ̲f̲i̲n̲a̲l̲ ̲a̲n̲s̲w̲e̲r̲.̲

A computer stores the floating number in 32 bits where 1 bit for the sign, 8 bits for the exponent with a bias of +127 and mantissa has a hidden bit. Show how the value of 72.25 would be represented in that computer using floating point representation. (2)

H - For the IEEE 754 single-precision floating point, write the hexadecimal representation for the following decimal values: (i)–1.0 (ii)– 0.0 (iii)256.015625