Minimalproble coordinat edit

g'

g'

θ_{A2} = 5.794493116621174 rad (slider from 0 to 6.283185307179586, step 0.017453292519943295)
A_2 = (1.5, 3.5)
θ_{A1} = 0.3839724354387525 rad (slider from 0 to 6.283185307179586, step 0.017453292519943295)
A_{1} = (3, 2.5)
B'_{1} = (1, 1)
B = (0, 0)
d_2 = Segment(B, A_2)
B' = (2, 0)
e_{2} = Segment(A_2, B')
f = Segment(B, B')
μ: asind(x(B') / f)
d_{1} = Segment(B, A_{1})
e_{1} = Segment(B', A_{1})
ξ = Angle(acos((e_{1}^(2) + f^(2) - d_{1}^(2)) / (((2 * e_{1}) * f))))
λ: ξ + μ
e_{b}: sqrt(e_{2}^(2) + y(B')^(2) - (((2 * e_{2}) * y(B')) * cos(λ)))
ζ_{1} = Angle(acos((e_{b}^(2) + x(B')^(2) - d_2^(2)) / (((2 * e_{b}) * x(B')))))
δ_{1}: 180° - ζ_{1}
C_{2}: ((e_{b} * cos(δ_{1})), (e_{b} * sin(δ_{1})) - y(B'))
e_{a}: sqrt(e_{1}^(2) + y(B')^(2) - (((2 * e_{1}) * y(B')) * cos(λ)))
ζ = Angle(acos((e_{a}^(2) + x(B')^(2) - d_{1}^(2)) / (((2 * e_{a}) * x(B')))))
δ: 180° - ζ
C_{1}: ((e_{a} * cos(δ)), (e_{a} * sin(δ)) - y(B'))
ο = Angle(acos((e_{1}^(2) + d_{1}^(2) - f^(2)) / (((2 * e_{1}) * d_{1}))))
G: (x(B'), 0)
α = Angle(B', B, A_{1})
β = Angle(A_{1}, B', B)
γ = Angle(B, A_{1}, B')
A': A_{1} - B'
ϕ = Angle(A')
ε: 180° + ζ
D: ((e_{1} * cos(ε)), (e_{1} * sin(ε)))
E: ((e_{1} * cos(ζ)), (e_{1} * sin(ζ)))
η: 360° - ζ
F: ((e_{1} * cos(η)), (e_{1} * sin(η)))
g_{1} = Segment(B, A')
θ = Angle(acos((d_{1}^(2) + x(B')^(2) - e_{a}^(2)) / (((2 * d_{1}) * x(B')))))
ι = Angle(acos((d_{1}^(2) + e_{a}^(2) - x(B')^(2)) / (((2 * d_{1}) * e_{a}))))
text1 = LaTeX(θ, true, true)
text2 = LaTeX(ι, true, true)
text3 = LaTeX(ζ, true, true)
C'_{1}: C_{1} - (B'_{1} - B')
e_{1}' = Segment(A_{1}, G)
κ = Angle(A_{1}, G, B)
h = Line(B', A_{1})
i = Line(B, B')
j = Line(B, A_{1})
k = Line(G, B')
H: (0, y(B'))
l = Line(B', H)
text4 = LaTeX(μ, true, true)
ρ = Angle(acos((f^(2) + d_{1}^(2) - e_{1}^(2)) / (((2 * f) * d_{1}))))
text5 = LaTeX(ξ, true, true)
text6 = LaTeX(ο, true, true)
text7 = LaTeX(ρ, true, true)
text8 = LaTeX(λ, true, true)
text9 = LaTeX(e_{a}, true, true)
m = Segment(B, C'_{1})
e_{2}' = Segment(A_2, G)
A_{3} = (1.5, 2.5)
e_{3} = Segment(B'_{1}, A_{3})
B_{1} = (0, 0)
d_{3} = Segment(B_{1}, A_{3})
f_{1} = Segment(B_{1}, B'_{1})
ξ_{1} = Angle(acos((e_{3}^(2) + f_{1}^(2) - d_{3}^(2)) / (((2 * e_{3}) * f_{1}))))
μ_{1}: asind(x(B'_{1}) / f_{1})
G_{1}: (x(B'_{1}), 0)
λ_{1}: ξ_{1} + μ_{1}
α_{1} = Angle(B'_{1}, B_{1}, A_{3})
β_{1} = Angle(A_{3}, B'_{1}, B_{1})
γ_{1} = Angle(B_{1}, A_{3}, B'_{1})
ε_{1}: 180° + ζ_{1}
E_{1}: ((e_{3} * cos(ζ_{1})), (e_{3} * sin(ζ_{1})))
C'_{2}: C_{2} - (B'_{1} - B')
η_{1}: 360° - ζ_{1}
h_{1} = Line(B'_{1}, A_{3})
i_{1} = Line(B_{1}, B'_{1})
j_{1} = Line(B_{1}, A_{3})
H_{1}: (0, y(B'_{1}))
m_{1} = Segment(B_{1}, C'_{2})
A'_{1}: A_{1} - B'_{1}
A'_{2}: A_2 - B'_{1}
AA_{1}: A_{1} - B'
AA_{2}: A_2 - B'
S_{2}: Segment[B, AA_{2}] + Segment[B, A'_{2}]
S'_{2}: Segment[B, C_{2}] + Segment[B, C'_{2}]
S'_{1}: Segment[B, C_{1}] + Segment[B, C'_{1}]
S_{1}: Segment[B, AA_{1}] + Segment[B, A'_{1}]
Y_{A1}: (x(A_{1}) + (0.5 * cos(θ_{A1} + 90°)), y(A_{1}) + (0.5 * sin(θ_{A1} + 90°)))
Y_{A2}: (x(A_2) + (0.5 * cos(θ_{A2} + 90°)), y(A_2) + (0.5 * sin(θ_{A2} + 90°)))
X_{A1}: (x(A_{1}) + (0.5 * cos(θ_{A1})), y(A_{1}) + (0.5 * sin(θ_{A1})))
g = Segment(A_{1}, X_{A1})
n = Segment(A_{1}, Y_{A1})
X_{A2}: (x(A_2) + (0.5 * cos(θ_{A2})), y(A_2) + (0.5 * sin(θ_{A2})))
p = Segment(A_2, X_{A2})
q = Segment(A_2, Y_{A2})
θ_2: 0°