May 7, 2013 Thread starter Banned #1 P Poirot Banned Feb 15, 2012 250 Use the gauss bonnet theorem to find the total (gauss) curvature of the surface M={(x,y,z):$2x^2+3y^2+5z^6=1$}, and further, calculate the euler characteristic of a closed surface with total curvature -8pi.

Use the gauss bonnet theorem to find the total (gauss) curvature of the surface M={(x,y,z):$2x^2+3y^2+5z^6=1$}, and further, calculate the euler characteristic of a closed surface with total curvature -8pi.

May 7, 2013 Thread starter Banned #2 P Poirot Banned Feb 15, 2012 250 Solved it, just needed to find a homeomorphism