Answer :
We start with the inequality
[tex]$$
-4 \leq 4s.
$$[/tex]
The goal is to solve for [tex]$s$[/tex]. To do so, we divide both sides by [tex]$4$[/tex]. Since [tex]$4$[/tex] is a positive number, the direction of the inequality does not change:
[tex]$$
\frac{-4}{4} \leq s.
$$[/tex]
Simplifying the left-hand side gives
[tex]$$
-1 \leq s.
$$[/tex]
This inequality can equivalently be written as
[tex]$$
s \geq -1.
$$[/tex]
Therefore, the solution to the inequality is
[tex]$$
\boxed{s \geq -1}.
$$[/tex]
[tex]$$
-4 \leq 4s.
$$[/tex]
The goal is to solve for [tex]$s$[/tex]. To do so, we divide both sides by [tex]$4$[/tex]. Since [tex]$4$[/tex] is a positive number, the direction of the inequality does not change:
[tex]$$
\frac{-4}{4} \leq s.
$$[/tex]
Simplifying the left-hand side gives
[tex]$$
-1 \leq s.
$$[/tex]
This inequality can equivalently be written as
[tex]$$
s \geq -1.
$$[/tex]
Therefore, the solution to the inequality is
[tex]$$
\boxed{s \geq -1}.
$$[/tex]
