Choice A is the correct answer. Split into cases.

1. Case 1: $2x - 5 > 3x \rightarrow -5 > x \rightarrow x < -5$
2. Case 2: $2x - 5 < -3x \rightarrow 5x < 5 \rightarrow x < 1$
3. Combine: The union of $x < -5$ and $x < 1$ is $x < 1$ (since $x<-5$ is inside $x<1$).
   • Check $x=0$: $|-5| > 0$ (5>0) True.
   • Check $x=-6$: $|-17| > -18$ (17>-18) True.
   • Check $x=2$: $|-1| > 6$ (1>6) False.

Wait, let's re-evaluate carefully. $|A| > B$ is $A > B$ or $A < -B$.

1. $2x - 5 > 3x \rightarrow -x > 5 \rightarrow x < -5$
2. $2x - 5 < -3x \rightarrow 5x < 5 \rightarrow x < 1$ Union: $x < 1$ OR $x < -5$. The set $x < 1$ includes $x < -5$. So $x < 1$.

Let's check $x=0.9$: $|1.8-5| = 3.2 > 2.7$. True. Let's check $x=-10$: $|-25| = 25 > -30$. True.

So $x < 1$ seems correct.

Choice A is correct.Choice B is incorrect (subset). Choice C is incorrect. Choice D is incorrect.