I have some questions on Transformations to Achieve Linearity.....
@jim_thompson5910
The first 2 screenshots r notes that r included in the document and then the third attachment is the first three problems for this assignment, only 5 questions total...
ok one sec
yah np ty
ok nearly done with the plot
ok np
thankyou!
ok, so is there anything i can do while i wait?
I guess you can post what you have so far. It's taking me a bit longer than normal because I have 3 plots set up so far. One sec
yah ill jusrt wait cuz i have no idea lol and ty
Im just gonna work on it my own
sorry I'm taking so long, but I have it ready now
ok here is L1 vs L4
its ok, its just i have alot of work and am trying to prioritze, afterall its my fault for getting a week behind, no worries
here is L3 vs L2
ok thankyou
and here is L3 vs L4
ty
notice how L3 vs L4 appears to be the most linear of all the data sets
so if you look at your notes here http://assets.openstudy.com/updates/attachments/54790c0ee4b082319a9f06ae-ineedhelpnowplz-1417219163135-screenshot20141128at6.00.09pm.png you'll see that the original data set is probably close to a power function a*x^b since the rule it states here is "take log of both variables"
oh ok
thnxs
what do you get for each regression line
im still trying to calculate that right now
I have to get this done later because I have environmental science work to get done too so ...
ok when I use geogebra, I get these regression lines L1 vs L4: y = 0.00171x + 0.28254 L3 vs L2: y = 43.13174x - 197.86581 L3 vs L4: y = 1.50093x - 6.81079
and here are the r & r^2 values for each For L1 vs L4, r = 0.89382 r^2 = 0.79891 For L3 vs L2, r = 0.82568 r^2 = 0.681747 For L3 vs L4, r = 1 r^2 = 1 the fact that r = 1 means we have a perfect fit (r = +1 means we have perfect positive linear correlation)
TY!
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