$f ( x ) = a x ^ { 4 } + b x ^ { 3 } + c x ^ { 2 } + d x + e$, where $a , b , c , d$, and $e$ are real numbers.
Suppose $f ( x ) = 1$ has $p$ distinct real solutions, $f ( x ) = 2$ has $q$ distinct real solutions, $f ( x ) = 3$ has $r$ distinct real solutions, and $f ( x ) = 4$ has $s$ distinct real solutions.
Which one of the following is not possible?
& D & 14 & B
$f ( x ) = a x ^ { 4 } + b x ^ { 3 } + c x ^ { 2 } + d x + e$, where $a , b , c , d$, and $e$ are real numbers.

Suppose $f ( x ) = 1$ has $p$ distinct real solutions, $f ( x ) = 2$ has $q$ distinct real solutions, $f ( x ) = 3$ has $r$ distinct real solutions, and $f ( x ) = 4$ has $s$ distinct real solutions.

Which one of the following is not possible?