Which of the following is the negation of the statement, "For all odd primes $p^2+q^2=r^2+s^2{r}^2+s^2{r}^2+s^2{r}^2+s^2{p}^2+q^2{r}^2+s^{2}r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}p$ such that for all positive non$-$primes $r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}r{r}^2+s^2$

$b.$ For all odd $r^2+s^2.$

There exists odd primes $p$ such that for all positive non$-$primes $r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}p$ such that for all positive non$-$primes $r{r}^2+s^2$

$b.$ For all odd $r^2+s^2.$

There exists odd primes $p$ such that for all positive non$-$primes $r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}r$ such that $p^2+q^2=r^2+s^2."$

Select one:

$a.$ There exists odd primes $p$ such that for all positive non$-$primes $r{r}^2+s^2$

$b.$ For all odd $r^2+s^2.$

There exists odd primes $p$ such that for all positive non$-$primes $r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^{2}p$ there exists positive non$-$primes $r$ such that $p^2+q^2=r^2+s^2."$

Select one:

$a.$ There exists odd primes $p$ such that for all positive non$-$primes $r{r}^2+s^2$

$b.$ For all odd $r^2+s^2.$

There exists odd primes $p$ such that for all positive non$-$primes $r$

$c.r^2+s^2.$

$d.$ NOTA

There exists odd primes $p$ and there exists positive non$-$primes $r$ such

$e.$ that $p^2+q^2{r}^2+s^2$