The discussion revolves around finding new limits for variables U and V in the context of a Jacobian transformation related to a set of linear equations. Participants are exploring how to determine these limits based on given graphs and equations.
The conversation includes attempts to clarify the transformation process and the boundaries involved. While some guidance has been offered regarding the limits derived from the equations, there remains a lack of consensus on the correct approach to finding these limits, with participants exploring different interpretations.
Participants note the absence of specific details regarding the methods used to find the maximum and minimum coordinates, which may be contributing to the confusion. The original equations and their transformations are central to the discussion, but the exact nature of the graphs is not fully detailed.
It unfortunate that you did not tell us how you tried "solving for the max and min x, y coordinates" since if you had we might be able to point out your mistake. All I can say is that if you have "u= x- 2y", one of the boundaries is x- 2y= 0 and the other is x- 2y= 4, u= 0 and 4 pretty much leaps out at you- u= x- 2y= 0 and u= x- 2y= 4!Feodalherren said: