|r+2|

Question

|r+2|<6

turingtest · Answer

|r+2|<6
break up the inequality like so:
-6<r+2<6
subtract 2 from each section of the inequality:
-8<r<4

anonymous · Answer

|r+2|<6 r + 2 < 6 - 2 -2 r < 4 |r+2|<6 r + 2 > -6 -2 -2 r > -8 -8 < r < 4

anonymous · Answer

$$-1<x-1\le3$$$$\left| ? \right|$$

turingtest · Answer

absolute value of question mark?
I don'n know the meaning of this

turingtest · Answer

−1<x−1≤3
0<x≤4

anonymous · Answer

- 1 < x - 1 ≤ 3
+1        +1   +1

0 < x ≤ 4

anonymous · Answer

thats one of my choices ......thanks

anonymous · Answer

$$x \le1 or  x \ge-3$$

turingtest · Answer

what do you need to do with this?

anonymous · Answer

solve the inequality and give the solution in interval notation

turingtest · Answer

it's already solved so the interval notation is just$$x \le 1\rightarrow(-\infty,1]$$$$x \ge -3\rightarrow[-3,\infty)$$so the answer is written as $$(-\infty,1]\cup[-3,\infty)$$

anonymous · Answer

sorry wrong one.....find the solution set for the inequality

turingtest · Answer

oh I see you just want the intersection.. so that would be where $$(-\infty,1]$$and $$[-3,\infty)$$ overlap, that is $$[-3,1]$$

turingtest · Answer

is that a choice?

anonymous · Answer

|8m+2|+5>9

turingtest · Answer

first subtract 5 from both sides.
tell me what you get.

anonymous · Answer

3m+2+5>14

turingtest · Answer

no I just said subtract 5 from each side. that is
|8m+2|+5>9
            -5  -5
------------
??????????????