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Mathematics 16 Online
OpenStudy (anonymous):

A scatter plot contains a trend line with a slope of -1/10. Does this trend line illustrate a correlation? And I will give a medal

OpenStudy (anonymous):

Can u help me mathmale?

OpenStudy (mathmale):

The problem you've shared is pretty general, especially if there's no scatter plot to share with me or other potential helpers. All that the problem statement tells me is that a regression analysis was done and the resulting regression line slope turned out to be -1/10 (which indicates that y does depend on x). What is really important here is the correlation coefficient, r. I assume your problem statement doesn't include that info.

OpenStudy (anonymous):

so my answer would be there is not enough information\\\

OpenStudy (mathmale):

Without more information, all I we could safely conclude, I think, is that there appears to be a linear correlation between x and y, but that we have no idea of how strong that relationship is.

OpenStudy (judygreeneyes):

The slope of the line is related to the correlation, but other info is needed. So just from the slope, there is no way to say that there is a strong correlation. All we know is that the relationship is negative: as x goes up, y goes down. It is not a steep line. slope = r(sy/sx). You would need the two standard deviations to answer the question properly.

OpenStudy (anonymous):

my answers I have are: yes, there is a positive correlataion, yes, there is a negative correlation, no there is no correclation or there is not enough info

OpenStudy (judygreeneyes):

Not enough info

OpenStudy (mathmale):

No, Punk-C, you have a negative correlation. As x increases, y decreases. You do not have a positive correlation here. As before, I believe there is a correlation, but we do not know how strong it is...or how weak. Be as specific as you can in writing verbal responses to questions like this one. Good luck!

OpenStudy (judygreeneyes):

Yes, exactly as @mathmale said, the correlation is negative because it always has the same sign as the slope. But we can't tell the strength of the correlation.

OpenStudy (judygreeneyes):

(The correlation could be -0.1 but still negative, and extremely weak.)

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