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Solve for $a$ . $\newline$ -4 + 3a < -10

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Solve two-step inequalities

Full solution

Q. Solve for

a

.

\newline

-4 + 3a < -10

Add $4$ to isolate variable: Add $4$ to both sides of the inequality to isolate the term with the variable $a$ . $\newline$ -4 + 3a + 4 < -10 + 4 $\newline$ This simplifies to: $\newline$ 3a < -6
Divide by $3$ to solve: Divide both sides of the inequality by $3$ to solve for $a$ .\frac{3a}{3} < \frac{-6}{3}This simplifies to:a < -2
Compare solution with prompt: Compare the solution a < -2 with the question prompt ＂Is a > -2 a solution to the inequality -4 + 3a < -10?＂ $\newline$ Since a < -2 is the opposite of a > -2, the answer to the question prompt is no.

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