@dan815 are you there? I have a pde problem
@ganeshie8 are you there and if you so do you know pdes?
what do you want? ^
then do your stats ^
pfttt
@wio know any pdes? concerning Lorentz Transformation and change of variables
no
you started it first
hmmm @thomaster is here too...at this hour?
top one letter b... I think I might have just gotten it.. does it have to do with the Jacobian determinant thing @ganeshie8
isn't this ding dinger's equation
-.-
invertible change of variables like going from x -> y and y -> x vice versa... but I don't know if I should use Jacobian on this... I did talk to Kainui about it [11/17/2014 8:07:02 PM] Kainui: given the definitions and stuff shown [11/17/2014 8:07:35 PM] Kainui: and apparently use the identitiy cosh^2w-sinh^2w=1 [11/17/2014 8:08:33 PM] Kainui: So you're probably going to get your stuff multiplied by this and you factor it out leaving you with 1
J = 1 so the scaling factor is 1, what does that tell you about "invertible change of variables" ?
does that mean the "thing" is invariant under this change of variables ?
idk this looks hard to me
hmmm I think it is.. but it's like we have the same results..only with different bars.
well as long as I attempt parts of it, I can get partial credit :P
I need all the partial credit I can get so I won't have to do corrections on this crap. oops language. but yeah pdes suck
but do you know what Kainui was talking about when he said use the identity...there is a 1 left over?
@wio help us poor souls D:
no clue sry
@Miracrown
I wanna use this to do the problem... Jacobianz http://math.ucsd.edu/~lni/math20e/l12.pdf
Honestly, I'm not sure how to do this problem.
:/
where is Kainui when you need himmmmmmmm X(!
ah! @Alchemista can you help us with showing invertible change of variables
@Callisto ?
mmm maybe I can try and grasp it ... I think.. I still have 2 and a half problems left before I am fully done with this x.x
i can give it a try ? which one u wanna solve ?
thanks for the help. it was 2b the one with the invertible change of variables.
Join our real-time social learning platform and learn together with your friends!