Finding d/dx Given d/dr and a Change of Variable

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let x=r^2.
if we have already d/dr, how to find d/dx?

I was saying, d/dr=(d/dx)*(dx/dr)=(d/dx)*2r ?

But am doubting it?
 
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Hi M. next! :smile:

(try using the X2 button just above the Reply box :wink:)
M. next said:
I was saying, d/dr=(d/dx)*(dx/dr)=(d/dx)*2r ?

Yes, that's a correct use of the chain rule, it's fine. :smile:

(though i'd write it 2r*dr/dx, to leave the d/dx free to have-a-go at the next thing! :wink:)
 
Thanks Tim :) but my doubting results from.. Well, I recall from class that there was a radical 2 and not only 2?
 
√2 ?

i can't think where that would come from :confused:
 
Neither could I, thanks tim,
have a good day
 

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