Answer:
Option A, Option D and Option E are correct options.
Explanation:
We need to find solutions of the inequality:

We will check the options and see, which options satisfy the inequality.
Option A
x=-4
Put x=-4

So, x=-4 is the solution of inequality.
Option B
x=3
Put x=-3

So, x=3 is not the solution of inequality.
Option C
x=1
Put x=1

So, x=1 is not the solution of inequality.
Option D
x=5
Put x=5

So, x=5 is the solution of inequality.
Option E
x=-2
Put x=-2

So, x=-2 is the solution of inequality.
So, Option A, Option D and Option E are correct options.