A, S, M and Dare functions of x and y, and they are defined as follows:
$A(x, y) + x + y$
$S(x, y) = x - y$
$M(x, y) = xy$
$D(x, y) = x/y$,
where $y \neq 0$.
Which of the following value of x do not satisfy the inequality $x^{2}-3x+2>0$ at all?
- $1\leq x \leq 2$
- $-1 \geq x \geq -2$
- $0 \leq x \leq 2$
- $0 \geq x \geq -2$