Key Points to Remember when Solving Absolute Value Equations. Key Point #1: The sign of \left| x \right| ∣x∣ must be positive. For emphasis, \left| x \right| \to + \left| x \right| ∣x∣ → +∣x∣. Key Point #2: The x x inside the absolute value

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y −k = |x−h| y − k = | x − h |. That is, y = |x −2| y = | x − 2 |. To get the vertex, equate (x - 2) and y to zero. x −2 = 0 x − 2 = 0 and y = 0 y = 0. x =2 x = 2 and y = 0 y = 0. Therefore, the vertex is. (2,0) ( 2, 0) So, the absolute value

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