The Lemniscate of Bernoulli is the inverse transform of these figures that, when centered at the origin, have the parametric equations "x equals a secant t" and "y equals b tangent t."
The Lemniscate of Bernoulli is the inverse transform of these figures that, when centered at the origin, have the parametric equations "x equals a secant t" and "y equals b tangent t." They can be defined with a line called the transverse axis, and they are the shape of the orbit of an (*) unbound object. It is defined as the set of all points on a plane such that the difference between the two focal points is constant. For 10 points, name this conic section that has an eccentricity greater than one, exemplified by the graph of y equals one over x.
The Lemniscate of Bernoulli is the inverse transform of these figures that, when centered at the origin, have the parametric equations "x equals a secant t" and "y equals b tangent t."
hyperbola