P = (-3.8234242376685375, -0.7502806273996439)
a: -x^3 - x y + 2x + y^2 = 3
a: y^(2) = x^(3) + (x * y) - (2 * x) + 3
c: ((x^(2) * 6) * x(P)) - (y^(2) * 2) - (4 * x(P)) + 18 + ((2 * x) * y) + ((2 * x) * (y(P) - 4)) + ((2 * y) * (x(P) - (2 * y(P)))) = 0
d: ((x^(2) * 6) * x(P)) - (y^(2) * 2) - (4 * x(P)) + 18 + ((2 * x) * y) + ((2 * x) * (y(P) - 4)) + ((2 * y) * (x(P) - (2 * y(P)))) = 0
f: (x * ((-3 * x(P)^(2)) - y(P) + 2)) + (y * ((-x(P)) + (2 * y(P)))) - (x(P) * y(P)) + (4 * x(P)) + y(P)^(2) - 9 = 0
b: 6x^3 - 24x^2 y - 48x^2 + 24x y^2 - 2x y + 220x + 2y^2 = 14
b: -14 + (220 * x) - (48 * x^(2)) + (6 * x^(3)) - ((2 * x) * y) - ((24 * x^(2)) * y) + (2 * y^(2)) + ((24 * x) * y^(2)) = 0
k, l = Tangent(P, d)
g, h, i, j = Tangent(P, a)