Help ?
@soprano.h.d0816
Sure hun(:
i need to put a "Line of best fit" in and explain why i put it whee i did
lluminauty is here
Lol, I don't know this one....
Uh I am sorry but is this graded?
yes why ?
I am sorry to inform you but here on OS we can not help with graded assignments :(
Really? woops XD
i just dont understand the whole line of best fit thing... Can you just explain that ? i dont want the answer i just want to understand the concept
I can help you understand yes please give me a moment :)
Is there an actual question or only a graph?
i've had an entire test done for me 0,0
Dang, lol
thats the graph and it says Draw a line of best fit through your scatter plot then explain how you decided where to place your line of best fit and Describe your reasoning.
a line of best fit would be that better fits your own samples. in the middle of the purple dots. because the rest are scattered (sample points) and dont give a better idea of the data.
^^
so is that good ?
I think it is(:
Try starting at zero and move through all the dots :)
See, I'm wrong sometimes. Lol
?
No. That is wrong! (what you just posted) your first try was better just start from zero
Closer try a straight line tho :D
Perfect :)
yay now for the reaasoning
it says "Draw a line of best fit through your scatter plot then explain how you decided where to place your line of best fit and describe your reasoning."
Well for reasoning give the fact how your line is closest to the actual values (the values you took in purple) while the orange ones are scattered and don't give a direct relation between the ages and number of states. I am kind of writing this in very rough words. Hope this helps!
help with one more question about that graph?
@pingdongoll
Yes,, sure
Do you see any areas in your data or points that could be considered clusters or outliers? Explain your answer in complete sentences. Just some help understanding and ill write the sentences
@pingdongoll
Well clusters are areas in a graph where most of the data is concentrated (lots of vertices near one point) and outliers are the vertices in a graph that stand out exceptionally. So we do have a small cluster at the beginning of our line (2 at 1 point) but since they are outnumbered by the total number of vertices I am not sure it would even be considered a cluster. and an outlier would be the orange vertice (65,50) because it stands out the farthest from the rest of the data. Hope this helps.
That helped a ton <33 thank you so much <33
@pingdongoll
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