Solve the inequality 2 –x > x²

Use the graph above to find the value if $px+qy\le 4$

Find the range of value of x satisfying the inequalities $5+x\le 8$ and $13+x\ge 7$

What are the integral values of x which satisfy the inequality $-1<3-2x\le 5$

Find the range of value of x for which  $7x-3>25+3x$

Solve the inequality for which $\frac{x+4}{3}-\frac{x-3}{2}<4$

The solution of the quadratic inequality is $({{x}^{2}}+x-12)\ge 0$is

Solve the quadratic inequality ${{x}^{2}}-5x+6\ge 0$

Determine the value of x for which $({{x}^{2}}-1)>0$

For what range of values of x is $\tfrac{1}{2}x+\tfrac{1}{4}>\tfrac{1}{3}x+\tfrac{1}{2}$

Solve the inequality $-6(x+3)\le 4(x-2)$

The value of y for which $\frac{1}{5}y+\frac{1}{5}<\frac{1}{2}y+\frac{2}{5}$is

The shaded region above is represented by the equation.

$\begin{align}  & \text{Solve for }x:\text{ }\left| x-2 \right|<3 \\ & \text{(}A)\text{ }x<1\text{  }(B)\text{ }x<5\text{ }(C)\text{ }-2<x<3\text{  (D) }-1<x<5 \\\end{align}$

Evaluate the inequality $\frac{x}{2}+\frac{3}{4}\le \frac{5x}{6}-\frac{7}{12}$

Evaluate $4(x-2)<8(x+3)$

Solve ${{x}^{2}}-5x+6\le 0$

Solve for x in $\frac{4x-6}{3}\le \frac{3+2x}{2}$