$3$ $\dfrac {2\left(x-4\right)} {x}<-4$ Rational Inequality $1.$ Put the rational inequality in general form. $R\left(x\right)$ $->0$ $Q\left(x\right)$ where $2$ can be replaced by $<,\leq $ and $\geq $ $2$ Write the inequality into a single rational expression on the left side. $17$

5. Check each value $oy$ substituting into original equation and reject any extraneous $root/s$ $3$ Rational Inequality $\dfrac {2\left(x-4\right)} {x}<-4$ 1. Put the rational inequality in general form. $\dfrac {R\left(x\right)} {Q\left(x\right)}>0$ where $>$ can be replaced by $<,\leq $ $and$ $\geq $ $2$ $Vntθ$ the inequality into a single rational expression on the left side. $17$

$1$ Put the rational inequality $n$ general form. $\dfrac {3} {x-2}+1\leq 0$ $R\left(x\right)$ $->0$ $Q\left(x\right)$ where $3$ can be replaced by $<\leq an1$ $2nd\geq $