; int sum$\_$of$\_$squares $=0$; int even$\_$count $=0$; $//$ Initialize the array for $($int i $=0$; i $<$ SIZE; i$++)\{$ arr$[$i$]=$ i $+1$; $\}//$ Calculate sum of squares and count even squares for $($int i $=0$; i $<$ SIZE; i$++)\{$ int square $=$ arr$[$i$]*$ arr$[$i$]$; sum$\_$of$\_$squares $+=$ square; if $($square $\%2==0)\{$ even$\_$count$++$; $\}\}$ printf$("$Sum of squares: $\%$d

$",$ sum$\_$of$\_$squares$)$; printf$("$Count of even squares: $\%$d

$",$ even$\_$count$)$; return $0$; $\}$ Identify and explain at least three optimizations that could be applied to this code. Discuss the potential trade$-$offs of these optimizations regarding performance and code readability