Answer
$\varnothing$.
Work Step by Step
The given compound inequality is
$\Rightarrow 2x-5\gt-1$ and $3x\lt3$.
First
$\Rightarrow 2x-5\gt-1$
Add $5$ to both sides.
$\Rightarrow 2x-5+5\gt-1+5$
Simplify.
$\Rightarrow 2x\gt4$
Divide both sides by $2$.
$\Rightarrow \frac{2x}{2}\gt\frac{4}{2}$
Simplify.
$\Rightarrow x\gt2$
Second
$\Rightarrow 3x\lt3$
Divide both sides by $3$.
$\Rightarrow \frac{3x}{3}\lt\frac{3}{3}$
Simplify.
$\Rightarrow x\lt1$
First graph then take the intersection of the solution sets of the two inequalities.
We can write the compound inequality.
$x\lt1$ as $(-\infty,1)$ and $x\gt 2$ as $(2,\infty)$
The intersection is
$(-\infty,1)\cap(2,\infty)=\varnothing$.
The graph is shown below.
