Typically desmos will calculate regression of nonlinear type functions if you write it in a "linear form" such as:
y1 ~ a(1/(x1 - h)2) + k
I used this and it gave me a regression (solved for the values of a, h and k) giving me an r2 value of 0.9732, so not too bad. Give it a try.
I'm not sure if that's the sort of thing you are being taught or not but it's OK. I think a log regression would give better results but that's not the question.
William W.
09/01/21
ALi A.
so is the answer 0.9732, or is there a step you would like me to do find the answer as predicting the behavior as x increases beyond 209/01/21