Solve |x| > -9. {x | x < -9 or x > 9} all reals no solution
When given an absolute value inequality with x alone in the absolute value bars, one can assume any number, negative or positive for x, will come out to a positive number when taken through the absolute value, so any value for x can be positive. What do you think it is?
all i see is a bunch of words that make no sense lol
Do you understand what the absolute value bars do to the x value?
NO
|x| means that everything inside of it is positive no matter what. even if there is a negative inside |-x| it will still equal |x| |x| just means always positive. Your problem: |x|>-9 So if everything in |x| is always positive, wouldn't that mean that "x" can be everything? Since it has the |x| which makes the "x" positive, it would always be bigger than the "-9" no matter what the number ;)
Sorry i don't know if I explained that well, just let me know
Like since |x| is always positive, it's gonna be bigger than the negative number "9" no matter what :P, cause positives are ALWAYS bigger than negatives :)
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