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y=|x-2| let -2\[\le\]x\[\le\]4
An absolute value function is simply a piecewise function; meaning that for different ranges of x the function behaves differently. For absolute value, you want to solve for where the function touches the y-value and determine your piecewise function from there:
The function is going to be: \[y = - x + 2 for all x values \between (-\infty , -2) and y = x - 2 \between (-2 , \infty)\]
So, for you, you have y = -x + 2 between -2 and 2 and then y = x - 2 between 2 and 4
so would the graph be in the shape of a v?
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