Description As you know by now, your computer has limited storage and it uses binary language to store any value. Floating$-$point numbers$/$arithmetic$,$ in general, are much more complicated then working with

integer numbers$/$arithmetic$.$ These types of numbers are stored differently and computed by a different unit in the CPU. The format that the machine uses is known as IEEE $754.$ Using this format,

your machine can store any floating$-$point value with a small margin of error, due to the limited capacity to represent irrational numbers in memory.

Instructions In this assignment you will be converting between different floating$-$point representation using the IEEE $754$ format single precision $(32-$bit format$).$ Make sure to read the question properly.

For part $1,$ write your hexadecimal strings in byte groups with spaces in between each byte.

For example: $012345678($DO NOT INCLUDE THE $"$Ox$"$ IN YOUR ANSWER$).$

For part $2,$ you can write your answer in fixed notation form$$t or fractional format. DO NOT ROUND YOUR VALUE

Fixed notation format example: $12\mathrm{.}34,-12\mathrm{.}34,12\mathrm{.}0,-12\mathrm{.}0,$dots

Fractional format example: $\frac{1213}{40},-\frac{1213}{40},-\frac{13}{40},\frac{13}{40},$dots

QUESTION $1$

$\backslash$table$[[$Decimal $($Floating$-$point$),$Hexadecimal$*],[$A$)-21\mathrm{.}62510,0$