Question

question solve for x and graph the solution on the number line below. -20 ≥ 10x answer attempt 1 out of 2 inequality notation: x ≤ -2 number line:

Explanation:

Step1: Solve the inequality

Given \(-20\geq10x\). Divide both sides by \(10\).
\(\frac{-20}{10}\geq\frac{10x}{10}\)
\(- 2\geq x\) or \(x\leq - 2\) in inequality notation.

Step2: Graph on the number line

On the number line, since \(x\leq - 2\), we draw a closed circle at \(-2\) (because the inequality is \(\leq\), so \(-2\) is included in the solution set) and shade to the left of \(-2\).

Answer:

Inequality Notation: \(x\leq - 2\). On the number line, a closed - circle at \(-2\) and shading to the left.