Help with an absolute value equation
\[\left| x+7 \right|=\left| 2x+1 \right|\]
I assume we are solving for x over all real numbers. So, we have: \(|x+7|=|2x+1|\) Which can be then written as: \(x+7=2x+1,~~~\text{or} ~~~~x+7=-1-2x\) Then solve for x in each equation.
hence this is an equation moves with absolute values u can't simplify this as a normal equation. But u can plot the 2 absolute-values on a Cartesian plane. Once u draw both functions on the same plane the intersection points of the 2 functions are the answers for x taking y1 = |x+7| y2 = |2x+1| ur graph is under this link http://fooplot.com/plot/8gova7o8x3 so x = -2.667 and 6
Thank you both!
You are very welcome.
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