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  1. T

    An inequality with absolute values

    Wouldn't using the equation create a problem as you can not do everything you do to an equation to an inequality? For eg: dividing both sides by - 1 * Also I apologize for my clumsiness for not finding the key for "|"
  2. T

    An inequality with absolute values

    Well, I kind of did it in a long way; If |x+3|> 0 then |x+3|= x+3, and substituted the term (x+3) to where |x+3| is found this gives if x> -3, x > -1 and did the same for the other condition
  3. T

    An inequality with absolute values

    Is the if condition there because we define it like that at the beginning ?
  4. T

    An inequality with absolute values

    Homework Statement Solve Ix+3I>2 *I is used for absolute value notation The Attempt at a Solution Considering both a) Ix+3I > 0 then Ix+3I= x+3 b) Ix+3I < 0 then Ix+3I= -(x+3) when solved this would yield to; a) x>-3 and x>-1 b) x<-5 and x<-3 from my general reasoning i...
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