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Solve for $k$ . $\newline$ $\frac{k}{3} \geq 3$

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Solve one-step linear inequalities: multiplication and division

Full solution

Q. Solve for

k

.

\newline

\frac{k}{3} \geq 3

Identify Operation: Identify the operation needed to isolate $k$ . Since $k$ is divided by $3$ in the inequality $\frac{k}{3} \geq 3$ , we should use multiplication to isolate $k$ .
Multiply by $3$ : Multiply both sides of the inequality by $3$ to solve for $k$ . $\frac{k}{3} \geq 3$ $\left(\frac{k}{3}\right) \times 3 \geq 3 \times 3$ $k \geq 9$

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