The Jerabek type of this construct is the isogonal conjugate of the Euler line, and Apollonius of Perga showed that special kinds of these constructs could trisect an angle. The length of the latus rectum in these figures is equal to "two b squared over a". It has an eccentricity greater than (*) one, and its degenerate form consists of two lines along its asymptotes. It is defined as the set of points whose difference in distance between two foci is constant, and is formed by slicing both halves of a double cone. For ten points, identify this conic section exemplified by "y equals one over x"
The Jerabek type of this construct is the isogonal conjugate of the Euler line, and Apollonius of Perga showed that special kinds of these constructs could trisect an angle. The length of the latus rectum in these figures is equal to "two b squared over a". It has an eccentricity greater than (*) one, and its degenerate form consists of two lines along its asymptotes. It is defined as the set of points whose difference in distance between two foci is constant, and is formed by slicing both halves of a double cone. For ten points, identify this conic section exemplified by "y equals one over x" and features two turned-out branches.
The Jerabek type of this construct is the isogonal conjugate of the Euler line, and Apollonius of Perga showed that special kinds of these constructs could trisect an angle.
hyperbola