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Solve for [tex]g[/tex].

[tex]3g - 193 \leq -250[/tex]

Answer :

Sure, let's solve the inequality step-by-step.

We start with the inequality:

[tex]\[ 3g - 193 \leq -250 \][/tex]

### Step 1: Add 193 to both sides of the inequality

To isolate the term with [tex]\( g \)[/tex], we need to eliminate the constant on the left side by adding 193 to both sides:

[tex]\[ 3g - 193 + 193 \leq -250 + 193 \][/tex]

This simplifies to:

[tex]\[ 3g \leq -57 \][/tex]

### Step 2: Divide both sides by 3

Next, we divide both sides by 3 to solve for [tex]\( g \)[/tex]:

[tex]\[ \frac{3g}{3} \leq \frac{-57}{3} \][/tex]

This results in:

[tex]\[ g \leq -19 \][/tex]

### Final Answer

Therefore, the solution to the inequality [tex]\( 3g - 193 \leq -250 \)[/tex] is:

[tex]\[ g \leq -19 \][/tex]

This means that [tex]\( g \)[/tex] can be any number less than or equal to [tex]\(-19\)[/tex].

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