F_Y

F_X

F_Y(x) = ℯ^((10 * (x + 0.9))) / (1 + ℯ^((10 * (x + 0.9))))
F_X(x) = 1 - (1 - F_Y(x))^(2)
α = -3.2051032938795743E-9 (slider from -1.57079633 to 0, step π / 100)
B = (-1.5, -1.5)
A: (-0.5, -0.5)
id = Segment(A, B)
T = Point(id)
g = Line(T, yAxis)
G_Y(x) = If[-1.5 ≤ x ≤ -0.5, F_Y(x)]
H_Y(x) = (-2 * α / π) + ((1 + (4 * α / π)) * G_Y(x))
ROC = CurveCartesian(t^(2), t, t, 0, 1)
C = Point(id)
f = Line(T, xAxis)
E = Intersect(H_Y, g, (-1.5, 0.0024726251869764643))
h = Line(E, xAxis)
D = Intersect(h, ROC)
i = Line(D, yAxis)
G = (0.5, 0.5)
c = Rotate(G_Y, 90°, G)
G_X(x) = If[-1.5 ≤ x ≤ -0.5, F_X(x)]
a = Rotate(G_X, (-α), G)
F = Point(ROC)
j = Line(F, xAxis)
k = Line(F, i)
H = Intersect(i, f)
f_Y(x) = Derivative[F_Y] / 3 - 1.5
I = (-1, -1.5)
l = Line(I, xAxis)
H_X(x) = 1 - If[-1.5 ≤ x ≤ -0.5, F_X]
f_X(x) = Derivative[F_X] / 3 - 1.5