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

How is rate of change related to slope? - Answers

The rate of change is a measure of how a quantity changes in relation to another quantity, often expressed as a ratio. In the context of a linear function, the slope of the line represents this rate of change, indicating how much the dependent variable changes for a unit change in the independent variable. Therefore, the slope is essentially a specific numerical representation of the rate of change at any point along a linear graph.



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How is rate of change related to slope? - Answers

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

The rate of change is a measure of how a quantity changes in relation to another quantity, often expressed as a ratio. In the context of a linear function, the slope of the line represents this rate of change, indicating how much the dependent variable changes for a unit change in the independent variable. Therefore, the slope is essentially a specific numerical representation of the rate of change at any point along a linear graph.



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

How is rate of change related to slope? - Answers

The rate of change is a measure of how a quantity changes in relation to another quantity, often expressed as a ratio. In the context of a linear function, the slope of the line represents this rate of change, indicating how much the dependent variable changes for a unit change in the independent variable. Therefore, the slope is essentially a specific numerical representation of the rate of change at any point along a linear graph.

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      The rate of change is a measure of how a quantity changes in relation to another quantity, often expressed as a ratio. In the context of a linear function, the slope of the line represents this rate of change, indicating how much the dependent variable changes for a unit change in the independent variable. Therefore, the slope is essentially a specific numerical representation of the rate of change at any point along a linear graph.

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