PROGRAM $1$: WRITE THIS IN ASSEMBLY LANGUAGE CODE!!!

To practice with multi$-$precision arithmetic, design a program to compute AL $=$ GA $+$ FL $-$TN$,$

where all variables are $96-$bit unsigned binary numbers. You may ignore any overflow

conditions for this exercise. Using $.$word directives, define the values of AL$,$ GA$,$ FL$,$ and TN as

$96-$bit numbers $($arrays of three $32-$bit words each$),$ stored in "little$-$endian format".

Recall that the default storage convention for multi$-$precision numbers is for the least significant

byte to be stored at the lowest address.

Example: $,MS=00123456789$ ABCDEF$76543210(96$ bits $=24$ hex digits in $3$ words$)$

MS: $.$word $0$x$76543210,0$x$89$ABCDEF, $0$x$01234567($array of $3$ words$)$

Low $32$ bits Mid $32$ bits High $32$ bits

Run the program using the following data.

$AL=0000000000000000000000000$

$GA=0$BBBBEEEEAAAA$4567$BCDE$0123$

$FL=0123456789$ABCFABCDEF$11234$

$TN=02345EF01AB67$EDCBA$9876543$

Submit your program and an Expressions View, showing the values of the four variables as

arrays of $3$ integers $($in hex format$)$ at the completion of the program.

Notes:

Multi$-$precision arithmetic requires the use of add$-$with$-$carry and subtract$-$with$-$carry.

If adding or subtracting, an entire multi$-$precision result must be computed before

moving on to another operation.