$(20$ points$)$ Define the module for the given logic circuit?

module AeqB $($ output input

J$$

not Go $(\_\_)$ ;

not G$1$:

and GL $(-$ ; ;

or G$4(-$:$-$;

endmodule

$(5$ points$)$ Fill in the blank with the name of the Verilog function, syntax and description is given:

$ $("$text$\_$with$\_$format$\_$specifiers", list$\_$of$\_$arguments$)$ ;

prints the formatted message whenever one of the arguments changes.

$(10$ points$)2Yx=101,$ Draw the path from $F$ to input and find the value of $F$ : $$

$(10$ points$)$ instantiate the module AeqB$()$ inside the testbench module.

$\frac{\frac{?}{?}}{t}$estbench

timescale $1n\frac{s}{1}ns$

module $t{b}_A$eqB;$\frac{\frac{?}{?}}{r}eg$ for inputs

reg$\frac{\frac{?}{?}}{w}$ire for outputs

$()$

$(10$ points$)$ Fill the Karnaugh map for the truth table in question $5.$

Write the simplified logical expression:

$\backslash$table$[[x,Y,Z,F$