- #1
KingBongo
- 23
- 0
How do you define curvature for curves on three-dimensional surfaces when the surface is given in the form z=f(x,y)?
The resulting formula should be a lot simpler than the one for parametric curves of the form r(t)=(x(t),y(t),z(t)), like it becomes for two-dimensional curves given by y=f(x).
I cannot figure it out! Please help.
The resulting formula should be a lot simpler than the one for parametric curves of the form r(t)=(x(t),y(t),z(t)), like it becomes for two-dimensional curves given by y=f(x).
I cannot figure it out! Please help.