anonymous
  • anonymous
|2x-7|-1>0 solution or inequality ?
Mathematics
schrodinger
  • schrodinger
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anonymous
  • anonymous
ParthKohli
  • ParthKohli
|2x - 7| > 1 So 2x - 7 > 1 or 2x - 7 < -1
anonymous
  • anonymous
So solution ?

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ParthKohli
  • ParthKohli
Solve both equations.
anonymous
  • anonymous
^ "inequalities," not "equations," Grammar Nazi. ;-)
anonymous
  • anonymous
I don't get it -_-
anonymous
  • anonymous
Solve the inequalities as if they were equations.
anonymous
  • anonymous
@ParthKohli if I solve them they will get the same answer
ParthKohli
  • ParthKohli
Sorry, I had an absolute value equation running in my mind. lol
anonymous
  • anonymous
Not so, one equals 1, the other equals -1.
anonymous
  • anonymous
So it is a solution ?
anonymous
  • anonymous
There are two solutions because you have two equations (inequalities).
anonymous
  • anonymous
@CliffSedge I get that but my test is only asking me if it's a solution or an inequality
anonymous
  • anonymous
Treat 2x - 7 > 1 2x - 7 < -1 As if it were 2x - 7 = 1 2x - 7 = -1 and solve both for x.
anonymous
  • anonymous
Oh so that's the equation ?
anonymous
  • anonymous
"...my test is only asking me if it's a solution or an inequality " I don't understand that question. You can find a solution to the statement and the solution will be an inequality.
anonymous
  • anonymous
My book says solve for each inequality. If there is no solution write no solution
anonymous
  • anonymous
Ok, then solve the inequalities as I explained.

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