\text{Plano que contém as bases dos sólidos}

\text{\it{Poliedro}

\text{\it{Face}\

\text{\it{Vértice}\

\text{\it{Aresta}\

\text{\it{Prisma Reto}

\text{\it{Prisma Oblíquo}

\text{\it{Prisma Regular}

\text{\it{Pirâmide Regular}

\text{\it{Pirâmide}

\text{\it{Cone Reto}

\text{\it{Cone Oblíquo}

\text{\it{Base}\

\text{\it{Esfera}

\text{\it{Face Lateral}\

\text{\it{Paralelepípedo}

\text{\it{Eixo}\

\text{\it{Geratriz}\

\text{\it{Superfície lateral}\

\text{\it{Raio}\

\text{\it{Não Poliedro}

\text{\it{Altura}\

\text{\it{Cone}\

\text{\it{Cilindro Oblíquo}

\text{\it{Cilindro Reto}

S0

A = (-8, 2, 0)
B = (-6, 2, 0)
I = (-3, 6, 0)
J = (-3, 4, 0)
K = (2, 4, 0)
L = (2, 6, 0)
q1, i, j, k, l = Polygon(I, J, K, L)
b, M, N, O, P, faceIJNM, faceJKON, faceKLPO, faceILPM, faceMNOP, arestaIM, arestaJN, arestaKO, arestaLP, arestaMN, arestaNO, arestaOP, arestaMP = Prism(q1, 6.508871038728084)
Q = (6, 6, 0)
R = (4, 4, 0)
S = (6, 2, 0)
t1, s, q, r = Polygon(Q, R, S)
c, T, U, V, faceQRUT, faceRSVU, faceQSVT, faceTUV, arestaQT, arestaRU, arestaSV, arestaTU, arestaUV, arestaTV = Prism(t1, 4.657885300009011)
W = (6, -2, -7.105427357601002E-15)
Z = (8, -2, 0)
A_1 = (8, 2, 0)
B_1 = (6, 0, 0)
q2, z_1, a_1, b_1, w = Polygon(Z, A_1, B_1, W)
F_1 = (-8, -8)
G_1 = (-6, -8)
polígono1, f, g, h, m, n, H_1, I_1, J_1 = Polygon(F_1, G_1, 5)
e, K_1, face6, face8, face9, face10, face7, aresta9, aresta10, aresta11, aresta12, aresta13 = Pyramid(polígono1, 3.5872407113413365)
L_1 = (-9, 0, 0)
M_1 = (-8, -2, 2)
N_1 = (-6, -3, 0)
O_1 = (-6, 0, 0)
o, face13, face14, face11, face12, aresta19, aresta15, aresta16, aresta18, aresta17, aresta14 = Pyramid(O_1, N_1, L_1, M_1)
p = OrthogonalLine(K_1, xOyPlane)
P_1 = Intersect(p, xOyPlane)
t = Segment(K_1, P_1)
α = Angle(K_1, P_1, F_1)
f_1 = OrthogonalLine(M_1, xOyPlane)
Q_1 = Intersect(f_1, xOyPlane)
g_1 = Segment(M_1, Q_1)
β = Angle(M_1, Q_1, N_1)
R_1 = (8, -4, 4)
u, S_1, T_1, U_1, face17, face18, face16, face15, face19, aresta21, aresta22, aresta23, aresta20, aresta24, aresta26, aresta27, aresta25 = Prism(q2, R_1)
C_1 = (-1, -9, 1.0000000000000018)
D_1 = (-1, -9, 3.552713678800501E-15)
d = Sphere(C_1, D_1)
E_1 = (2, -4, 1.6699473189852228)
V_1 = (2, -4, 0)
W_1: (-3, -4, 6)
h_1 = Line(E_1, V_1)
j_1 = Segment(C_1, D_1)
γ: Cone[(-2, -6, 0), (1, 0, 0), 30]°
l_1: ?
l_1: (7 * x^(2)) + (3 * y^(2)) + (7 * z^(2)) - ((9 * x) * y) + ((((((13 * x) * z) * 9) * y) * z) * 2) = 0
m_1: ?
m_1: (7 * x^(2)) + (3 * y^(2)) + (7 * z^(2)) - ((9 * x) * y) + (((((13 * x) * z) * 9) * y) * z) - 2 = 0
E_2 = (5, -10, 0)
F_2 = (6, -9, 0)
D_2 = (4, -9, 0)
q_1 = Circle(D_2, E_2, F_2)
H_2: (6.27669, -9, 4)
u_1 = Vector(D_2, H_2)
r_1 = Translate(q_1, u_1)
I_2 = Point(r_1)
s_1 = OrthogonalLine(I_2, xOyPlane)
J_2 = Intersect(s_1, xOyPlane)
t_1 = Segment(I_2, J_2)
v_5, v_2, v_3, v_4 = Cylinder(E_1, V_1, 2)
d_1 = Surface(((1 - t) * tan(60°)) + (t * cos(β)), (t * sin(β)), ((1 - t) * 3), t, 10, 1, β, 10, 360°)
e_1 = Surface(((1 - t) * tan(50°)) + (t * cos(β)), (t * sin(β)), ((1 - t) * 3), t, 10, 1, β, 10, 360°)
p_1 = OrthogonalLine(R_1, xOyPlane)
B_2 = Intersect(p_1, xOyPlane)
f_2 = Segment(R_1, B_2)
ε = Angle(R_1, B_2, Z)
K_2 = Point(xAxis)
C_2 = (0, 0, 0)
c_2 = Circle(C_2, K_2, xOyPlane)
k_1, k_2, k_3 = Cone((-3, -4, 0), (-3, -4, 6), 1)
c_1 = Surface(((1 - t) * tan(60°)) + (t * cos(β)), (t * sin(β)), ((1 - t) * 5), t, 0, 1, β, 0, 360°)
A_2 = Point(k_2)
n_1 = Segment(W_1, A_2)
L_2 = (9, 7)
M_2 = (9, -11)
g_2 = Segment(L_2, M_2)
N_2 = (-10, -11)
h_2 = Segment(N_2, M_2)
O_2 = (-10, 7)
i_2 = Segment(L_2, O_2)
j_2 = Segment(O_2, N_2)
P_2 = (1.7253322403195153, 0.022663985428586386, 5)
l_2 = OrthogonalLine(P_2, xOyPlane)
Q_2 = Intersect(l_2, xOyPlane)
m_2 = Segment(Q_2, P_2)
ζ = Angle(P_2, Q_2, S)
θ = Angle(N, J, K)
ι = Angle(N, J, I)
κ = Angle(U, R, S)
λ = Angle(U, R, Q)
ο = Angle(K, J, I)
S_2 = PointIn(r_1)
R_2 = (5, -9, 0)
n_2 = Line(S_2, R_2)
T_2 = (0, 0)
p_2 = Line(P_2, T_2)
U_2 = (-3, -4)
W_2 = Point(r_1)
q_2 = Segment(H_2, D_2)
A_3: (-13, -13)
C_3 = (12, -34)
D_3: (-13, -34)
B_3 = (12, -13, 0)
q3, a_3, b_3, c_3, d_3 = Polygon(A_3, B_3, C_3, D_3)
E_3 = Point(v_2)
F_3 = Point(v_3)
r_2 = Segment(E_3, F_3)
G_3 = Point(c_2)
s_2 = Segment(P_2, G_3)
τ = Angle(I_2, J_2, Z)
υ = Angle(R_1, B_2, V_1)
ϕ = Angle(K_1, P_1, G_1)
ψ = Angle(E_1, V_1, S)
ω = Angle(P_2, Q_2, I)
polígono2, t_2, a_2, b_2, d_2, e_2, f_3, H_3, I_3, J_3, K_3 = Polygon(A, B, 6, xOyPlane)
a, C, D, E, F, G, H, faceABDC, face2, face3, face4, face5, face1, faceCDEFGH, arestaAC, arestaBD, aresta1, aresta2, aresta3, aresta4, arestaCD, arestaDE, arestaEF, arestaFG, arestaGH, arestaCH = Prism(polígono2, 3)
μ = Angle(I_3, J_3, G)
ν = Angle(K_3, J_3, G)
o_1 = Surface(5 + (z * tan(30°)) + cos(α), -9 + sin(α), z, α, 0, (2 * π), z, 0, 4)
δ = Angle(I_2, J_2, R_2)
ρ = Angle(M_1, Q_1, O_1)
η = Angle(W_1, U_2, I_1)
i_1 = Line(W_1, U_2)
ξ = Angle(W_1, U_2, A_2)
χ = Angle(E_1, V_1, U_2)