The discussion revolves around the conversion of a surface in spherical coordinates and the analysis of the corresponding region defined by a specific equation involving \(\rho\), \(\phi\), and \(\theta\). Participants are exploring the implications of this conversion and the constraints on the variable \(\rho\).
The discussion is ongoing, with participants questioning the assumptions about the values of \(\rho\) and exploring the maximum limit. There is a request for clarification on the calculations leading to the maximum value of 1.
Participants are operating under the constraints of spherical coordinates and the specific equation provided, which may limit the interpretations of \(\rho\). There is an indication that the original poster may have missed articulating their question clearly, leading to some confusion in the discussion.
moneyjane said:After converting a surface over the region that \rho=sin\phicos\theta/a + sin\phisin\theta/b + cos\phi/c
I also have that this region is equal to 1.
I can't seem to get anywhere..