Assume that A and $B$ are arrays with elements of the arrays as $4-$byte integers and registers $$56$ and $$57$ contain the base address of A and $B,$ respectively. Assume $A(i)=100+$i for $)=100,A(1)=(101,$dots; and $B(i)=$i for $i=0,1,$ dots$10($i$.$e$,B()=,B(1)-1,$dots. Let registers $$s,$$$s1,$$$s2,$$$s3$ have the initial values of $0,0,2,2,$ respectively.

Loop: sll $to$,$ $sO$,2$

add $ to $$,$ $$,$ $$s6$

Iw $$t3,0($$$to)$

add $$t4,$$$t3,3$

sw $$t4,0($$$+0)$

sll $t$1,$ $s$1,2$

add $$t1,$$$t1,$$$s7$

Iw $$+5,0($$$+1)$

add $$t3,$$$t3,$$$t5$

sw $$t3,0($$$t1)$

addi $$s0,$$$s0,1$

addi $$s1,$$$s1,1$

addi $$$3,$$$$3,-1$

bne $$$3,$$$0,$ LOOP

Exit: $...$

After completing the loop, the values of A and $B$ are

$A(0)=$

$A(1)=$

$.A(2)=$

$,A(3)=$

$B(0)=$

$,B(1)=,B(2)=$

$B(3)=$