binormal vector meaning in Hindi

Examples

1. Similar to the LRL vector itself, the binormal vector can be defined with different scalings and symbols.
2. The "'torsion "'\ tau measures the speed of rotation of the binormal vector at the given point.
3. As before, we may obtain a conserved binormal vector "'B "'by taking the cross product with the conserved angular momentum vector
4. If the curvature \ kappa of " C " at a certain point is not zero then the principal normal vector and the binormal vector at that point are the unit vectors
5. "Remark " : The derivative of the binormal vector is perpendicular to both the binormal and the tangent, hence it has to be proportional to the principal normal vector.
6. It's all to do with Leibniz notation of differentials, dy and dx, etc . I've never really understood what they represent and after trying to do a Vector Analysis assignment that involved torsion of a curve c ( t ), defined only in our notes by { \ frac { d \ mathbf { B } } { ds } } = \ tau \ mathbf { N }, where B is the binormal vector, s is some sort of poorly explained arclength thing, and N is the normal vector.