The radius of curvature of a planar trajectory can be

Last updated: 6/10/2023

The radius of curvature of a planar trajectory can be defined as dy dx R x y dx Alternatively one can also define radius of curvature of a trajectory at a small interval around the poi p x y to be v a where v represents the tangential speed and a represents the normal component acceleration of the particle at the point P A certain particle moving in the xy plane has a trajectory who velocity at any point is defined as v al bxj a and b are positive constants At time t 0 the parti was located at the origin 28 The minimum radius of curvature is at A origin 2a b C 1 B b a a D infinity