The osculating type of this figure for a curve at point P has the same tangent and kappa as that curve at that point.
The osculating type of this figure for a curve at point P has the same tangent and kappa as that curve at that point. The curve that is the solution to the brachistochrone problem is created using this figure. This figure has parametric equations x equal to a times cosine of t and y equal to a sine of t. Rotation of it around a central axis forms a torus. This figure is a (*) conic section with eccentricity zero and is a specific case of an ellipse that has equal major and minor axes. For 10 points, name this figure that consists of all the points on a plane equidistant from a center point.
The osculating type of this figure for a curve at point P has the same tangent and kappa as that curve at that point.
{circle}