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Question
graph the inequality. v ≤ -4
Step1: Identify the inequality type
The inequality $v\leq - 4$ is a one - variable linear inequality.
Step2: Determine the boundary point
The boundary point for the inequality $v\leq - 4$ is $v=-4$. Since the inequality includes equality ($\leq$), the boundary point is included in the solution set, so we use a closed - circle at $v = - 4$ on the number line.
Step3: Determine the direction of the solution
The inequality $v\leq - 4$ means all values of $v$ that are less than or equal to $-4$. So, we draw an arrow to the left of $v=-4$ on the number line.
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On the given number line, place a closed - circle at $-4$ and draw an arrow to the left of $-4$.