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What characteristic do all graphs of proportional relationships have in common? A. They have a positive slope. B. The graph must pass through the origin. C. They have a negative slope. D. They are a vertical line.
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If x is proportional to y then $$ y=ax $$ Where \(a\) is some constant of "proportionality." It can be negative or positive. But one thing to note is that the y-intercept is zero. What does this mean for this question?
This is what \(y=ax\) means: |dw:1425940549481:dw|
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