I forget...
When solving absolute value equations, do you negate the absolute value part, or the part on the other side?
Example: |2x-2| < 6 2x - 2 < 6 -(2x - 2) < 6 OR 2x - 2 < -(6) ...? @SolomonZelman (I know this is really basic, but I forgot, lol)
you do this \[|whatever|<p\\ -p<whatever<p\]`
make a sandwich with the stuff in the absolute values sign in the middle
if it was \[|2x-2|>6\] then you would do \[2x-2<-6\]OR\[2x-2>6\]
okay, thank you. :)
How do you know if it is OR, or AND?
@SolomonZelman
\(\large\color{slate}{ |2x-2|>6 }\) so you would have two cases: \(\large\color{slate}{ 2x-2>6 }\) and \(\large\color{slate}{ -(2x-2)>6 }\) \(\large\color{slate}{ 2x>8 }\) \(\large\color{slate}{ -2x+2>6 }\) \(\large\color{blue}{ x>4 }\) \(\large\color{slate}{ -2x>4 }\) \(\large\color{blue}{ x>-2 }\)
this is "and" |dw:1420819058245:dw|
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