$1\mathrm{.}12)$ Concerning the following program

def square $(n)$ :

Slist $1=[]$

Slist$2=[]$

$i=0$

for $j$ in range $(1,n)$ :

Slist$1.$ append $(j****2$

while $($True$)$ :

if $Sl$ ist $1[i]i+=1Sn1[i]$ :

Slist$2.$ append $(Slist1[i])$

$i+=1$

cont inue

else:

break

return $S$ list$2$

print $(Slist2)$

square $(100)$

Which $of$ the following statemen$\frac{t}{s}i\frac{s}{a}re$ correct?

$A.$ Function square$()$ has only one return value.

$B.$ Function square$()$ uses a definite loop $to$ return a list $of$ numbers that are square with total list length that less $or$ equal $to$ the input parameter $n.$

$.$ The length $of$ the list Slist$2$ has not been set beforehand.

$D.$ The result $of$ the program $is$ shown $as$ following: