Here is the Python code for our Truth Table Generator function$$truthTable$()$which takes two parameters:

$$A Boolean expression: e$.$g$.$ A AND NOT $($B OR C$)$

$$The number of inputs: either $2,3$ or $4$: A$,$ B$,$ C and D

#Truth Table Generator $-$ www$\mathrm{.}101$computing.net$/$truth$-$table$-$generator$/$

def truthTable$($expression$,$inputs$=2)$:

print$("$Boolean Expression:"$)$

print$("$ X $="+$ expression.upper$())$

expression $=$ expression.lower$()$

#replace Boolean Operators with bitwise operators

expression $=$ expression.replace$("$and$","$&$")$

expression $=$ expression.replace$("$xor$","^")$

expression $=$ expression.replace$("$or$","|")$

expression $=$ expression.replace$("$not$","$~$")$

print$("$

Truth Table:"$)$

if inputs$==2$:

print$("-------------")$

print$("|$ A $|$ B $|$ X $|")$

print$("-------------")$

for a in range$(0,2)$:

for b in range$(0,2)$:

x $=$ eval$($expression$)$

print$("|"+$ str$($a$)+"|"+$ str$($b$)+"|"+$ str$($x$)+"|")$

print$("-------------")$

elif inputs$==3$:

print$("-----------------")$

print$("|$ A $|$ B $|$ C $|$ X $|")$

print$("-----------------")$

for a in range$(0,2)$:

for b in range$(0,2)$:

for c in range$(0,2)$:

x $=$ eval$($expression$)$

print$("|"+$ str$($a$)+"|"+$ str$($b$)+"|"+$ str$($c$)+"|"+$ str$($x$)+"|")$

print$("-----------------")$

elif inputs$==4$:

print$("---------------------")$

print$("|$ A $|$ B $|$ C $|$ D $|$ X $|")$

print$("---------------------")$

for a in range$(0,2)$:

for b in range$(0,2)$:

for c in range$(0,2)$:

for d in range$(0,2)$:

x $=$ eval$($expression$)$

print$("|"+$ str$($a$)+"|"+$ str$($b$)+"|"+$ str$($c$)+"|"+$ str$($d$)+"|"+$ str$($x$)+"|")$

print$("---------------------")$

##############################################

expression $=$ "A AND NOT $($B XOR C$)"$

truthTable$($expression$,3)$

Your Task

Write an additional function to perform a bitwise left shift or a bitwise right shift using the bitwise operators $<<$ and $>>.$

Check that performing a$$left shift by n place$($s$)$is equivalent to$$multiplying a number by $2$n$.$

For instance $5<<3$ is the same as $5\backslash$times $23=40.$

Check that performing a$$right shift by n place$($s$)$is equivalent to$$dividing a number by $2$n$($whole division$).$

For instance $40>>3$ is the same as $40/23=5.$