Division: Assume that the Quotient is in the $4-$bits Quotient register and the $8-$bit Remainder and Divisor register. Use the Division algorithm to calculate the result of $1011/11$

Note: see an example below:

$\backslash$table$[[$Iteration$,$Step,Quotient,Divisor,Remainder$],[0,$Initial values,$0000,00100000,00000111],[1,1$: Rem $=$ Rem $-$ Div,$0000,00100000,(1)1100111],[2$b: Rem Div, sil $Q,Q0=0,0000,00100000,00000111],[3$: Shift Div right,$0000,00010000,00000111],[2,1$: Rem $=$ Rem $-$ Div,$0000,00010000,(1)1110111],[2$b: Rem Div, sll $Q,QO=0,0000,00010000,0000\mathrm{.}0111],[3$: Shift Div right,$0000,00001000,00000111],[3,1$: Rem $=$ Rem $-$ Div,$0000,00001000,(1)1111111],[2$b: Rem Div, sll $Q,Q0=0,0000,00001000,00000111],[3$: Shift Div right,$0000,00000100,00000111],[4,1$: Rem $=$ Rem $-$ Div,$0000,00000100,00000011],[2$a: Rem $0=>$ sil Q$.$ QO $=1,0001,00000100,00000011],[3$: Shift Div right,$0001,00000010,00000011],[5,1$: Rem $=$ Rem $-$ Div,$0001,00000010,00000001],[2$a: Rem $0=>$ sll $Q,Q0=1,0011,00000010,00000001],[3$: Shift Div right,$0011,00000001,00000001]]$

Convert $3\mathrm{.}25$ to $32-$bit IEEE $754$ Floating$-$Point Format $($Single Precision$)$