Write the absolute value inequality in the form
|x−b|c
that has the solution set x<−5 or x>7.

b = -1,  c = 6.

The problem asks to find the values "b" and "c" in a way that

the solutions of the equation |x - b| = c are the sets {x | x < -7}  and {x | x > 5}.

It means that "b" is the center of the segment [-7,5].

This segment has the length 5 - (-7) = 12.  Hence, the half of this length is 12%2F2 = 6.

Therefore, the center of the segment is -7 + 6 = -1.

Thus the value of "b" is found: it is b = -1.

Then the value of "c" is  the distance from (-1) to 5, i.e. c = 6 (same as the distance from (-1) to -7).

Brainliest PLZ

13664

step-by-step explanation:

=cross multiply

=100 x = 13664