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https://math.answers.com/math-and-arithmetic/How_do_the_horizontal_portions_of_the_graph_represent

How do the horizontal portions of the graph represent? - Answers

The horizontal portions of a graph typically represent intervals where the dependent variable remains constant despite changes in the independent variable. This indicates that there is no change in the outcome during those intervals, often reflecting a state of equilibrium or a lack of response to varying inputs. In the context of function behavior, these flat sections can denote local maxima or minima, where the function does not increase or decrease.



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How do the horizontal portions of the graph represent? - Answers

https://math.answers.com/math-and-arithmetic/How_do_the_horizontal_portions_of_the_graph_represent

The horizontal portions of a graph typically represent intervals where the dependent variable remains constant despite changes in the independent variable. This indicates that there is no change in the outcome during those intervals, often reflecting a state of equilibrium or a lack of response to varying inputs. In the context of function behavior, these flat sections can denote local maxima or minima, where the function does not increase or decrease.



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https://math.answers.com/math-and-arithmetic/How_do_the_horizontal_portions_of_the_graph_represent

How do the horizontal portions of the graph represent? - Answers

The horizontal portions of a graph typically represent intervals where the dependent variable remains constant despite changes in the independent variable. This indicates that there is no change in the outcome during those intervals, often reflecting a state of equilibrium or a lack of response to varying inputs. In the context of function behavior, these flat sections can denote local maxima or minima, where the function does not increase or decrease.

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      The horizontal portions of a graph typically represent intervals where the dependent variable remains constant despite changes in the independent variable. This indicates that there is no change in the outcome during those intervals, often reflecting a state of equilibrium or a lack of response to varying inputs. In the context of function behavior, these flat sections can denote local maxima or minima, where the function does not increase or decrease.

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