Write a Pep$/9$ assembly language program that reads an integer value from the keyboard, and displays a table that shows the product when the input value is multiplied by successive powers of $2,$ between $2$ and $32.$ In other words, your program should produce exactly the same output as the following C program:

#include #include int inpVal; int multipl; int product; int main$()\{$ printf$("?")$; scanf$("\%$d$",$ &inpVal$)$; multipl $=2$; product $=$ inpVal $*2$; printf$("\%$d $*\%$d $=\%$d

$",$ inpVal, multipl, product$)$; multipl $*=2$; product $*=2$; printf$("\%$d $*\%$d $=\%$d

$",$ inpVal, multipl, product$)$; multipl $*=2$; product $*=2$; printf$("\%$d $*\%$d $=\%$d

$",$ inpVal, multipl, product$)$; multipl $*=2$; product $*=2$; printf$("\%$d $*\%$d $=\%$d

$",$ inpVal, multipl, product$)$; multipl $*=2$; product $*=2$; printf$("\%$d $*\%$d $=\%$d

$",$ inpVal, multipl, product$)$; $\}//$ end of main

Example of Input and Output format requirements:

For this example, assume that the keyboard input given to the program is:

$111$

For this input data, the output report must look like this:

$?111111*2=222111*4=444111*8=888111*16=1776111*32=3552$

Notice the spaces around the $*$ and $=$ symbols.$$ If you run the C program shown on this page with a C compiler, this is the exact output you will obtain $($go ahead and try it$).$ Your task is to write a Pep$/9$ Assembly Language program that does this.

Notes:

BE SURE TO RUN THE PROGRAM IN "Terminal" MODE IN Pep$/9$ AND NOT "Batch" MODE SO THAT IT WORKS AS AN INTERACTIVE PROGRAM.

All multiplication operations involve powers of $2$ in this problem, so you can use the Pep$/9$ ASLr instruction to implement these operations $($you DON'T need loops to complete this assignment$).$

Be sure to adhere to the format example EXACTLY.$$ This means that there should be a space after the $?$ in the first line of the output, and that there are two spaces before the $=$ when the multiplier is $2,4$ or $8,$ but only one space before the $=$ when the multiplier is $16$ or $32($this causes the $=$ symbols to be nicely aligned in the output$).$ There will be a deduction for mis$-$formatted output