Is there any way to represent these coordinates with a formula? I can't think of a function that would work. I know the data doesn't yield a function because it would pass the vertical line test, but is there anything close? What do you think? 29.84 39.39 28.96 46.01 26.74 41.84 24.52 41.86 24.04 45.91 24.2 49.58 24.49 52.5
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it looks a little like that
Sorry.... *wouldn't* pass the vertical line test
Is this statistics? Are you supposed to find the "best-fit"?
I want to just find some sort of model.
But yes, best-fit of some sort
It looks sort of cubic...
In the fourth and the last pair of points, the x-coordinates are very close and yet the y coordinates are different. Does not pass vertical line test. No function.
Well, I know it's not a function, but this is data that I collected, and it is obviously not a random mess. There must be some sort of function I can use to best-fit this, right? Do you think there is some way to do that?
You can find a function that comes close to some of the points but some of them might be way off. Also, the sample size is too small (just 7 points) to meaningfully extrapolate.
Hmmm... I think you're right. Thank you! My problem was lack of accessible data when doing this.
29.84 39.39 28.96 46.01 26.74 41.84 24.52 41.86 24.04 45.91 24.20 49.58 24.49 52.50 Copy and paste the above data and see if you can fit a polynomial. This link allows you to try various degrees of polynomial from 2 to 10. Start with cubic as this is definitely not linear or quadratic: http://www.xuru.org/rt/PR.asp#CopyPaste
I'll try that! Oh my gosh, thank you!
You are welcome.
The cubic does fit the data best. My next question is: Is it reasonable to use this equation to model future points? I realize that I don't have anywhere near enough data to do so, but it's kind of that or nothing for me...
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