eq1: (x - 1)^(2) + y^(2) = 1
O = (0, 0)
B = Point(eq1)
A = Point(eq1)
P = (4.014111682242652, 0.23215693676891275)
P_1: (1 + cos((2 * Angle[P])), sin((2 * Angle[P])))
E = Intersect(Line[P_1, A], yAxis)
Q_1 = Intersect(eq1, Line[E, B], 2)
j = Segment(P_1, E)
k = Segment(E, Q_1)
eq2: x^(2) + ((x(P))^(2) / ((2 * x(P)) - (y(P))^(2)) * ((-2 * x) + y^(2))) = 0
f = Segment(O, P)
Q1 = NaN
Q = Dilate(Q_1, ((x(P))^(2) / ((2 * x(P)) - (y(P))^(2)) * ((2 * x(Q_1))) / ((x(Q_1))^(2) + ((x(P))^(2) / ((2 * x(P)) - (y(P))^(2)) * (y(Q_1))^(2)))))
g = Segment(O, Q)