Question $1(25$ Points$)$: $\backslash$table$[[$Iteration$,$Step,Multiplier,Multiplicand,Product$],[0,$Initial values,$0011,00000010,00000000],[1$a: $1=>$ Prod $=$ Prod $+$ Mcand,$0011,00000010,00000010],[2$: Shift left Multiplicand,$0011,00000100,00000010],[,3$: Shift right Multiplier,$0001,00000100,00000010],[2,1$a: $1=>$ Prod $=$ Prod $+$ Mcand,$0001,00000100,00000110],[2$: Shift left Multiplicand,$0001,00001000,00000110],[3$: Shift right Multiplier,$0000,00001000,00000110],[3,1$: $0=>$ No operation,$0000,00001000,00000110],[2$: Shift left Multiplicand,$0000,00010000,00000110],[3$: Shift right Multiplier,$0000,00010000,00000110],[4,1$: $0=>$ No operation,$0000,00010000,00000110],[2$: Shift left Multiplicand,$0000,00100000,00000110],[3$: Shift right Multiplier,$0000,00100000,00000110]]$

Using a table similar to that shown in Figure $3\mathrm{.}6,$ calculate the

product of the octal unsigned $8-$bit integers $62$ and $12$ using the hardware described

in Figure $3\mathrm{.}5.$ You should show the contents of each register on each step.

$(062$ and $012$ are hex numbers. Convert them to binary before multiplying.$)$