Ellipsoid

Kahekatteline hüperboloid
(Liugurid a_1, b_1, c_1)

Teist järku koonus
(Liugurid a_1, b_1, c_1)

Hüperboolne paraboloid. 
(Liugurid p ja q)

Hüperboolne silinder
(Liugurid a_1 ja b_1)

Elliptiline silinder
(Liugurid a_1 ja b_1)

a = 1 (slider from -5 to 5)
b = 1 (slider from -5 to 5)
c = 1 (slider from -5 to 5)
a_1 = 5 (slider from -5 to 10, step 1)
b_{1} = 5 (slider from 2 to 10, step 1)
c_{1} = 3 (slider from 2 to 10, step 1)
eq1_{2}: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) - z^(2) / c_{1}^(2) = -1
eq1_{3}: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) - z^(2) / c_{1}^(2) = 0
eq1_{1}: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) - z^(2) / c_{1}^(2) = 0
p = 1.8 (slider from -5 to 5)
q = 0.3 (slider from -5 to 5)
f: z = (x^(2) / 2 * p) + (y^(2) / 2 * q)
g = IntersectPath(z = 1, z = x^(2) / a_1^(2) - y^(2) / b_{1}^(2))
eq2: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) - z^(2) / c_{1}^(2) = -1
eq3: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) = 1
eq4: x^(2) / a_1^(2) - y^(2) / b_{1}^(2) = 1
A = (-9, 1.22)
d = Circle(A, 2.0435263639111643)
B = Point(d)
e = Circle(B, 1.522679277694899)
C: (-2.5647, -3.55137, 0)
D = (-2.3769220425561777, -2.5121840901781596, 0)
i, k, r, j = Cylinder(D, C, 2)
E = Point(yAxis)
F = Point(yAxis)
G = Point(xAxis)
H = Point(xAxis)
l, s, t, m = Cylinder(E, F, 2)
n, d_1, e_1, o = Cylinder(G, H, 2)
f_1 = IntersectPath(xOyPlane, o)
I = Point(f_1)
J = PointIn(f_1)
g_1 = IntersectPath(xOyPlane, n)
K, L, M, N = Corner(g_1)
O = Point(g_1)
P = Intersect(zAxis, o, 2)
u = 1 (slider from 1 to 10)
v = 1 (slider from 0 to 5, step 1)
w = 1 (slider from 1 to 6, step 1)
eq1: x^(2) / a_1^(2) + y^(2) / b_{1}^(2) + z^(2) / c_{1}^(2) = 1
h_1: y^(2) = ((2 * p) * x^(2))
h: y^(2) = ((2 * p) * x^(2))
p_1: z = x^(2) / ((2 * p)) + (y^(2) / 2 * q)
eq5: x^(2) / a_1^(2) - y^(2) / b_{1}^(2) = 1