Absolute Value Vertical Stretch. F(x) = |2(x − 3)| − 2, treating the stretch as a horizontal compression. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal. we also notice that the graph appears vertically stretched because the width of the final graph on a horizontal line is not equal to 2 times the vertical. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. the lesson explains how the graph of an absolute value function can be translated both vertically and horizontally. f(x) = 2|x − 3| − 2, treating the stretch as a vertical stretch. learn how to recognize a vertical stretch or compression on an absolute value.
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learn how to recognize a vertical stretch or compression on an absolute value. we also notice that the graph appears vertically stretched because the width of the final graph on a horizontal line is not equal to 2 times the vertical. f(x) = 2|x − 3| − 2, treating the stretch as a vertical stretch. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. the lesson explains how the graph of an absolute value function can be translated both vertically and horizontally. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal. F(x) = |2(x − 3)| − 2, treating the stretch as a horizontal compression.
Solved If you vertically stretch the absolute value parent function, f
Absolute Value Vertical Stretch f(x) = 2|x − 3| − 2, treating the stretch as a vertical stretch. f(x) = 2|x − 3| − 2, treating the stretch as a vertical stretch. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. F(x) = |2(x − 3)| − 2, treating the stretch as a horizontal compression. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal. we also notice that the graph appears vertically stretched because the width of the final graph on a horizontal line is not equal to 2 times the vertical. learn how to recognize a vertical stretch or compression on an absolute value. we also notice that the graph appears vertically stretched, because the width of the final graph on a horizontal line is not equal to 2 times the vertical. the lesson explains how the graph of an absolute value function can be translated both vertically and horizontally.