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Table The difference in the values of the "dependent" variable is a fixed multiple of the difference between the corresponding values of the independent variable. And the value of the dependent variable is non-zero when the independent is zero.

Graph A non-vertical straight line which does not pass through the origin.

Equation y = mx + c (or equivalent) where m is some real number and c is non-zero.

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How are using graphs equations and tables similar when distinguishing between proportional and nonproportional linear relationships?

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An equation is the same as a function. Identifying a functional relationship from a graph is nearly impossible unless it is trivially simple like a linear relationship.


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To identify the slope in a linear equation, rearrange the equation into the form y = mx + b. The term m is the slope.


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The relationship Y = kx is proportional, where Y is directly proportional to x with a constant of proportionality k. This means that as x increases, Y also increases in a linear fashion. In a nonproportional relationship, the ratio of Y to x would not be constant, and the relationship could be more complex, such as quadratic or exponential.


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A linear relationship is one where your equation forms a straight line. A positive linear relationship is one where this line has a positive gradient.


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To determine if a relationship is linear, you can express it in the form of a linear equation, typically written as (y = mx + b), where (m) represents the slope and (b) is the y-intercept. If the equation can be rearranged to fit this format, it indicates a linear relationship. Additionally, a linear relationship will show a constant rate of change, meaning the difference in (y) values for equal changes in (x) values remains consistent. If the graph of the equation produces a straight line, the relationship is confirmed as linear.


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Equation for a linear relationship?

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