Question

What is the solution set for |x – 2|– 1 > 2?

Answer 1

for the absolute value you need to find 2 solutions (-) and (+)
so you have
x-2>3 and x-2<-1

Answer 2

What is the solution set for |x – 2|– 1 > 2?

x > 5 or x < –1

x < 5 or x > –1

x > –5 or x < 1

x < 5 or x > –5

Answer 3

this is how you do this problem:
{x-2}-1>2
+1 +1
------------
{x-2} > 3, then you have x-2>3 solve for x

Answer 4

the second equation would be:
{x-2}-1<-2 (switch both signe the + to - and the > to <

Answer 5

I got c

Answer 6

then you have
{x-2} -1 < -2
+1 +1
------------
x-2 <-1 solve for x

Answer 7

im not 100% sure

Answer 8

no wait its either the first answer or second one

Answer 9

no it is actually x>5 or x<-1

Answer 10

first you convert as follows:
x - 2 > 3 or x - 2 < -3

Answer 11

then you have
x - 2 > 3 x - 2 < -3
+2 +2 and +2 +2
---------- -----------
x > 5 x < -1