Solve the inequality. Express the answer using interval notation.
|x − 1| 1

Question

Solve the inequality. Express the answer using interval notation.
|x − 1| > 1

anonymous · Answer

This is exactly the same as the last one you 'did'.

anonymous · Answer

Oh wait, no it's not. this is greater, not less.. Sorry.

$$|a| > b \iff a > b \text{ or } a < -b $$

anonymous · Answer

polpak i am checking my answers please quit trying to reteach me everything

anonymous · Answer

If you are 'checking your answer' it would save time to put your answer and we could tell you if it's right.

anonymous · Answer

you have to solve two inequalities: 
$$x-1>1$$ or 
$$x-1<-1$$ solve them separately and get two intervals

anonymous · Answer

Also, there's wolframalpha.com which is quite good for checking your answers.

anonymous · Answer

wolfram doesnt help in this case. is the answer 2 and -2

anonymous · Answer

Wolfram does help, but no that's not the answer.

anonymous · Answer

It breaks up into two inequalities you have to solve separately:

x - 1 > 1

and 

x - 1 < -1

anonymous · Answer

doesn't help me and i got (−, −2] ∪ [2, )

anonymous · Answer

infinity symbol after first negative and after 2

anonymous · Answer

i dont know why it erased

anonymous · Answer

x - 1 > 1 + 1 +1 --------- x > 2 AND x - 1 < -1 + 1 + 1 --------- x < 0

anonymous · Answer

thats not the answer

anonymous · Answer

(−oo, 0) ∪ (2,oo )

anonymous · Answer

That looks correct yes.