$[25$ points, integers and floats, medium$]$ Given the following declarations:

int x$1=$dots$($;$)/(()/())$x$1>0$

int x$2=$dots$($;$)/(()/())$x$2<0$

float f$=$dots;

double d$1=$dots;

double d$2=...$;

Assume neither d$1,$d$2$ nor fx$1$ and x$2$ have specific rangesx$1==($int$)($float$)$ x $1$

x$2==($int$)($double$)$ x $2$

d$1==-($d$1)$

$($d$1+$d$2)-$d$1==$d$2$

x$1+$ x$2$ will never overflow

f$==($float$)($double$)$ f

TRUE FALSE

TRUE FALSE

TRUE FALSE

TRUE FALSE

TRUE FALSE

TRUE FALSE

TRUE FALSE