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The rate of change is the same as the slope.

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Q: What is the relationship among proportional relationship lines rate of change and slope?
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What is the relationship among proportional relationships lines rates of change and slope?

For each of the following relationships, graph the proportional relationship between the two quantities, write the equation representing the relationship, and describe how the unit rate, or slope is represented on the graph.


What is relationship among proportional relationships lines rates of change and slope?

The graph of a relationship in which two variables are in direct proportion is a straight line through the origin, whose slope = the rate of change = the constant of proportionality.


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How do you evaluate graphs of proportional relationships?

They are straight lines through the origin and their gradient is the constant of proportionality.


What is the distance between Contour lines?

It is inversely proportional to the gradient: the steeper the slope the closer the contour lines until there comes a point where the ground is so steep the lines merge into one.


Do all lines have a slope?

Although all lines have the relationship that defines slope, one can argue that not all lines do have one. The exception would be vertical lines. Slope is defined as the vertical rate of change divided by the horizontal rate of change. In the case of a vertical line, there is no horizontal rate of change, and calculating slope would cause division by zero. The closest you could come to expressing the slope of a vertical line would be ∞


If three or more parallel lines are CUT two or more transversal the the segment cut off from the transversal are proportional. explain?

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What relationship can you find between the the number of lines of symmetry?

The relationship is one of identity. The number of lines of symmetry for any object, are always identically equal to the number of lines of symmetry for that same object.The relationship is one of identity. The number of lines of symmetry for any object, are always identically equal to the number of lines of symmetry for that same object.The relationship is one of identity. The number of lines of symmetry for any object, are always identically equal to the number of lines of symmetry for that same object.The relationship is one of identity. The number of lines of symmetry for any object, are always identically equal to the number of lines of symmetry for that same object.


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What is the relationship of the slopes of parallel lines?

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