Solve. Write the answer using interval notation.
-$11 x-18 \geq 2 x-54$
A) $[-4, \infty)$
B) $(-\infty, 4]$
C) $(-\infty,-4)$
D) $(4, \infty)$

Question

Quizplus · Accepted Answer

To solve the inequality $11x - 18 \geq 2x - 54$, we first move all the x terms to one side and the constants to the other side. Subtracting $2x$ from both sides gives $9x - 18 \geq -54$. Adding $18$ to both sides gives $9x \geq -36$. Dividing by $9$ gives $x \geq -4$, which is represented by the interval $[-4, \infty)$.

Solve Write the Answer Using Interval Notation 11x−18≥2x−5411 x-18 \geq 2 x-5411x−18≥2x−54

Solve Write the Answer Using Interval Notation $11 x-18 \geq 2 x-54$