amber is solving the inequality |x + 6| - 12 < 13 by graphing. which equations should amber graph?\no y1 =…

amber is solving the inequality |x + 6| - 12 < 13 by graphing. which equations should amber graph?\no y1 = |x + 6|,y2 = 25\no y1 = x + 6,y2 = 25\no y1 = |x + 6|,y2 = 13\no y1 = x + 6,y2 = 13

amber is solving the inequality |x + 6| - 12 < 13 by graphing. which equations should amber graph?\no y1 = |x + 6|,y2 = 25\no y1 = x + 6,y2 = 25\no y1 = |x + 6|,y2 = 13\no y1 = x + 6,y2 = 13

Answer

Explanation:

Step1: Isolate the absolute - value expression

Given (|x + 6|-12<13), add 12 to both sides of the inequality. (|x + 6|-12+12<13 + 12), which simplifies to (|x + 6|<25).

Step2: Determine the equations for graphing

To solve the inequality (|x + 6|<25) by graphing, we graph (y_1=|x + 6|) and (y_2 = 25). The solution of the inequality (|x + 6|<25) is the set of (x) - values for which the graph of (y_1=|x + 6|) is below the graph of (y_2 = 25).

Answer:

A. (y_1=|x + 6|,y_2 = 25)