what is another way to write the absolute - value inequality $|p|leq12$?\n- $- 12leq pleq12$\n- $-12geq…

what is another way to write the absolute - value inequality $|p|leq12$?\n- $- 12leq pleq12$\n- $-12geq pleq12$\n- $-12leq p$ or $pleq12$\n- $-12geq p$ or $pleq12$

what is another way to write the absolute - value inequality $|p|leq12$?\n- $- 12leq pleq12$\n- $-12geq pleq12$\n- $-12leq p$ or $pleq12$\n- $-12geq p$ or $pleq12$

Answer

Explanation:

Step1: Recall absolute - value inequality rule

The absolute - value inequality (|x|\leq a) (where (a\geq0)) is equivalent to (-a\leq x\leq a). In the given inequality (|p|\leq12), by applying this rule, we substitute (x = p) and (a = 12).

Step2: Write the equivalent inequality

We get (-12\leq p\leq12).

Answer:

A. (-12\leq p\leq12)