Sr Examen
yz+2v*x-6v=0; xz-3z+2v*y=0; xy-3y+2v=0; x^2+y^2+z^2-6x-18=0
Solución
Ha introducido
[src]
y*z + 2*v*x - 6*v = 0
$$- 6 v + \left(2 v x + y z\right) = 0$$
x*z - 3*z + 2*v*y = 0
$$2 v y + \left(x z - 3 z\right) = 0$$
x*y - 3*y + 2*v = 0
$$2 v + \left(x y - 3 y\right) = 0$$
2 2 2 x + y + z - 6*x - 18 = 0
$$\left(- 6 x + \left(z^{2} + \left(x^{2} + y^{2}\right)\right)\right) - 18 = 0$$
-6*x + z^2 + x^2 + y^2 - 18 = 0
Respuesta rápida
$$v_{1} = 0$$
=
$$0$$
=
$$x_{1} = 3$$
=
$$3$$
=
$$y_{1} = 0$$
=
$$0$$
=
$$z_{1} = - 3 \sqrt{3}$$
=
$$- 3 \sqrt{3}$$
=
=
$$0$$
=
0
$$x_{1} = 3$$
=
$$3$$
=
3
$$y_{1} = 0$$
=
$$0$$
=
0
$$z_{1} = - 3 \sqrt{3}$$
=
$$- 3 \sqrt{3}$$
=
-5.19615242270663
$$v_{2} = 0$$
=
$$0$$
=
$$x_{2} = 3$$
=
$$3$$
=
$$y_{2} = 0$$
=
$$0$$
=
$$z_{2} = 3 \sqrt{3}$$
=
$$3 \sqrt{3}$$
=
=
$$0$$
=
0
$$x_{2} = 3$$
=
$$3$$
=
3
$$y_{2} = 0$$
=
$$0$$
=
0
$$z_{2} = 3 \sqrt{3}$$
=
$$3 \sqrt{3}$$
=
5.19615242270663
$$v_{3} = 0$$
=
$$0$$
=
$$x_{3} = 3$$
=
$$3$$
=
$$y_{3} = - 3 \sqrt{3}$$
=
$$- 3 \sqrt{3}$$
=
$$z_{3} = 0$$
=
$$0$$
=
=
$$0$$
=
0
$$x_{3} = 3$$
=
$$3$$
=
3
$$y_{3} = - 3 \sqrt{3}$$
=
$$- 3 \sqrt{3}$$
=
-5.19615242270663
$$z_{3} = 0$$
=
$$0$$
=
0
$$v_{4} = 0$$
=
$$0$$
=
$$x_{4} = 3$$
=
$$3$$
=
$$y_{4} = 3 \sqrt{3}$$
=
$$3 \sqrt{3}$$
=
$$z_{4} = 0$$
=
$$0$$
=
=
$$0$$
=
0
$$x_{4} = 3$$
=
$$3$$
=
3
$$y_{4} = 3 \sqrt{3}$$
=
$$3 \sqrt{3}$$
=
5.19615242270663
$$z_{4} = 0$$
=
$$0$$
=
0
$$v_{5} = 0$$
=
$$0$$
=
$$x_{5} = 3 - 3 \sqrt{3}$$
=
$$3 - 3 \sqrt{3}$$
=
$$y_{5} = 0$$
=
$$0$$
=
$$z_{5} = 0$$
=
$$0$$
=
=
$$0$$
=
0
$$x_{5} = 3 - 3 \sqrt{3}$$
=
$$3 - 3 \sqrt{3}$$
=
-2.19615242270663
$$y_{5} = 0$$
=
$$0$$
=
0
$$z_{5} = 0$$
=
$$0$$
=
0
$$v_{6} = 0$$
=
$$0$$
=
$$x_{6} = 3 + 3 \sqrt{3}$$
=
$$3 + 3 \sqrt{3}$$
=
$$y_{6} = 0$$
=
$$0$$
=
$$z_{6} = 0$$
=
$$0$$
=
=
$$0$$
=
0
$$x_{6} = 3 + 3 \sqrt{3}$$
=
$$3 + 3 \sqrt{3}$$
=
8.19615242270663
$$y_{6} = 0$$
=
$$0$$
=
0
$$z_{6} = 0$$
=
$$0$$
=
0
$$v_{7} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$- \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$x_{7} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$- \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} - \frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
$$y_{7} = - \sqrt{-1 + 2 \sqrt{7}}$$
=
$$- \sqrt{-1 + 2 \sqrt{7}}$$
=
$$z_{7} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
=
$$- \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
-2.14575131106459
$$x_{7} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$- \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} - \frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
0.928405777636658
$$y_{7} = - \sqrt{-1 + 2 \sqrt{7}}$$
=
$$- \sqrt{-1 + 2 \sqrt{7}}$$
=
-2.07159422236334
$$z_{7} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
4.29150262212918
$$v_{8} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$- \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$x_{8} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
$$y_{8} = \sqrt{-1 + 2 \sqrt{7}}$$
=
$$\sqrt{-1 + 2 \sqrt{7}}$$
=
$$z_{8} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
=
$$- \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
-2.14575131106459
$$x_{8} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
5.07159422236334
$$y_{8} = \sqrt{-1 + 2 \sqrt{7}}$$
=
$$\sqrt{-1 + 2 \sqrt{7}}$$
=
2.07159422236334
$$z_{8} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
4.29150262212918
$$v_{9} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$x_{9} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$- \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} - \frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
$$y_{9} = \sqrt{-1 + 2 \sqrt{7}}$$
=
$$\sqrt{-1 + 2 \sqrt{7}}$$
=
$$z_{9} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
2.14575131106459
$$x_{9} = - \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$- \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} - \frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
0.928405777636658
$$y_{9} = \sqrt{-1 + 2 \sqrt{7}}$$
=
$$\sqrt{-1 + 2 \sqrt{7}}$$
=
2.07159422236334
$$z_{9} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
4.29150262212918
$$v_{10} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
$$x_{10} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
$$y_{10} = - \sqrt{-1 + 2 \sqrt{7}}$$
=
$$- \sqrt{-1 + 2 \sqrt{7}}$$
=
$$z_{10} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{2 \sqrt{-1 + 2 \sqrt{7}}}$$
=
2.14575131106459
$$x_{10} = \frac{\sqrt{-85 + 62 \sqrt{7}}}{-1 + 2 \sqrt{7}} + 3$$
=
$$\frac{\sqrt{-85 + 62 \sqrt{7}}}{27} + \frac{2 \sqrt{7} \sqrt{-85 + 62 \sqrt{7}}}{27} + 3$$
=
5.07159422236334
$$y_{10} = - \sqrt{-1 + 2 \sqrt{7}}$$
=
$$- \sqrt{-1 + 2 \sqrt{7}}$$
=
-2.07159422236334
$$z_{10} = -1 + 2 \sqrt{7}$$
=
$$-1 + 2 \sqrt{7}$$
=
4.29150262212918
$$v_{11} = - \frac{\sqrt{7} \sqrt{232 \sqrt{7} + 953}}{27} + \frac{\sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$\frac{\left(1 - 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$x_{11} = 3 - \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{\sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
$$y_{11} = \sqrt{- 2 \sqrt{7} - 1}$$
=
$$\sqrt{- 2 \sqrt{7} - 1}$$
=
$$z_{11} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
=
$$\frac{\left(1 - 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
-3.14575131106459
$$x_{11} = 3 - \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{\sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
3 - 2.50828679024732*i
$$y_{11} = \sqrt{- 2 \sqrt{7} - 1}$$
=
$$\sqrt{- 2 \sqrt{7} - 1}$$
=
2.50828679024732*i
$$z_{11} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
-6.29150262212918
$$v_{12} = - \frac{\sqrt{7} \sqrt{232 \sqrt{7} + 953}}{27} + \frac{\sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$\frac{\left(1 - 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$x_{12} = 3 + \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{\sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
$$y_{12} = - \sqrt{- 2 \sqrt{7} - 1}$$
=
$$- i \sqrt{1 + 2 \sqrt{7}}$$
=
$$z_{12} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
=
$$\frac{\left(1 - 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
-3.14575131106459
$$x_{12} = 3 + \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{\sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
3 + 2.50828679024732*i
$$y_{12} = - \sqrt{- 2 \sqrt{7} - 1}$$
=
$$- i \sqrt{1 + 2 \sqrt{7}}$$
=
-2.50828679024732*i
$$z_{12} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
-6.29150262212918
$$v_{13} = - \frac{\sqrt{232 \sqrt{7} + 953}}{54} + \frac{\sqrt{7} \sqrt{232 \sqrt{7} + 953}}{27}$$
=
$$\frac{\left(-1 + 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$x_{13} = 3 - \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{\sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
$$y_{13} = - \sqrt{- 2 \sqrt{7} - 1}$$
=
$$- i \sqrt{1 + 2 \sqrt{7}}$$
=
$$z_{13} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
=
$$\frac{\left(-1 + 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
3.14575131106459
$$x_{13} = 3 - \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{\sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
3 - 2.50828679024732*i
$$y_{13} = - \sqrt{- 2 \sqrt{7} - 1}$$
=
$$- i \sqrt{1 + 2 \sqrt{7}}$$
=
-2.50828679024732*i
$$z_{13} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
-6.29150262212918
$$v_{14} = - \frac{\sqrt{232 \sqrt{7} + 953}}{54} + \frac{\sqrt{7} \sqrt{232 \sqrt{7} + 953}}{27}$$
=
$$\frac{\left(-1 + 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
$$x_{14} = 3 + \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{\sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
$$y_{14} = \sqrt{- 2 \sqrt{7} - 1}$$
=
$$\sqrt{- 2 \sqrt{7} - 1}$$
=
$$z_{14} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
=
$$\frac{\left(-1 + 2 \sqrt{7}\right) \sqrt{232 \sqrt{7} + 953}}{54}$$
=
3.14575131106459
$$x_{14} = 3 + \frac{i \sqrt{85 + 62 \sqrt{7}}}{1 + 2 \sqrt{7}}$$
=
$$3 - \frac{\sqrt{- 62 \sqrt{7} - 85}}{27} + \frac{2 \sqrt{7} \sqrt{- 62 \sqrt{7} - 85}}{27}$$
=
3 + 2.50828679024732*i
$$y_{14} = \sqrt{- 2 \sqrt{7} - 1}$$
=
$$\sqrt{- 2 \sqrt{7} - 1}$$
=
2.50828679024732*i
$$z_{14} = - 2 \sqrt{7} - 1$$
=
$$- 2 \sqrt{7} - 1$$
=
-6.29150262212918
Respuesta numérica
[src]
v1 = -1.55075852976039e-26 x1 = -2.196152422706632 y1 = -1.569572157659855e-26 z1 = -3.157433754500807e-26
v2 = 8.885978234532577e-32 x2 = 3.0 y2 = 4.781091521651269e-32 z2 = 5.196152422706632
v3 = -4.752655494361841e-31 x3 = 3.0 y3 = -1.339327288109456e-30 z3 = 5.196152422706632
v4 = -4.650596561976082e-26 x4 = -2.196152422706632 y4 = -4.948044332844905e-26 z4 = -9.283916674237783e-26
v5 = 1.133690481707744e-28 x5 = -2.196152422706632 y5 = 1.120490535419332e-28 z5 = -2.272215768616788e-28
v6 = -5.755654524426261e-37 x6 = -2.196152422706632 y6 = -5.556764533956694e-37 z6 = -1.151251394132409e-36
v7 = -1.530883539813255e-40 x7 = -2.196152422706632 y7 = -1.47922467192592e-40 z7 = -3.065557591972508e-40
v8 = -2.680728498881688e-35 x8 = -2.196152422706632 y8 = -2.58751563171091e-35 z8 = -5.361128793484332e-35
v9 = -7.913120972281561e-32 x9 = -2.196152422706632 y9 = -7.640649333566978e-32 z9 = -1.582627253381895e-31
v10 = -2.145751311064591 x10 = 5.071594222363342 y10 = 2.071594222363342 z10 = 4.291502622129181
v11 = 9.842638329032706e-29 x11 = 3.0 y11 = 5.196152422706632 z11 = -1.969207523918477e-28
v12 = 1.397862605228725e-31 x12 = -2.196152422706632 y12 = 1.3403220909788e-31 z12 = -2.797217493418568e-31
v13 = 1.195951030110396e-27 x13 = 3.0 y13 = -9.066553085813628e-28 z13 = 5.196152422706632
v14 = -5.673657121321889e-22 x14 = -2.196152422706632 y14 = -5.608270676262697e-22 z14 = -1.139281860108358e-21
v15 = 2.366541580599719e-21 x15 = 3.0 y15 = -2.848594895819833e-21 z15 = 5.196152422706632
v16 = -1.585824809223423e-37 x16 = -2.196152422706632 y16 = -1.501766295334681e-37 z16 = -3.168423044654831e-37
v17 = 2.8613231863443e-30 x17 = 3.0 y17 = 5.196152422706632 z17 = -5.729452384511829e-30
v18 = -2.070104406871649e-31 x18 = 3.0 y18 = -3.261698381472592e-31 z18 = 5.196152422706632
v19 = 2.145751311064591 x19 = 0.9284057776366576 y19 = 2.071594222363342 z19 = 4.291502622129181
v20 = -4.630205418283669e-40 x20 = -2.196152422706632 y20 = -4.464445822938686e-40 z20 = -9.251666734149951e-40
v21 = -2.145751311064591 x21 = 0.9284057776366576 y21 = -2.071594222363342 z21 = 4.291502622129181
v22 = 3.414704822847726e-24 x22 = 3.0 y22 = -1.843408143076137e-24 z22 = 5.196152422706632
v23 = -1.080194505290485e-23 x23 = -2.196152422706632 y23 = -1.055665964786239e-23 z23 = -2.152385996144558e-23
v24 = -6.915857733742866e-27 x24 = 3.0 y24 = 3.204689079564818e-27 z24 = 5.196152422706632
v25 = -1.102418137497032e-31 x25 = 3.0 y25 = 1.847700897392208e-31 z25 = 5.196152422706632
v26 = -2.058410704724996e-34 x26 = -2.196152422706632 y26 = -1.976650276373027e-34 z26 = -4.111957844621354e-34
v27 = -2.730769808356232e-24 x27 = -2.196152422706632 y27 = -2.553041584923804e-24 z27 = -5.473539718059603e-24
v28 = 1.39874424201236e-27 x28 = 3.0 y28 = -5.196152422706632 z28 = 2.533581233256523e-27
v29 = -8.0493109371808e-25 x29 = 3.0 y29 = 5.196152422706632 z29 = -1.642614911381158e-24
v30 = 4.054367300247281e-27 x30 = 3.0 y30 = 5.196152422706632 z30 = 8.953814804068006e-27
v31 = 9.45929852941922e-21 x31 = 3.0 y31 = -1.69039417247977e-20 z31 = 5.196152422706632
v32 = -4.541868404900087e-23 x32 = 3.0 y32 = -3.125860977983587e-23 z32 = 5.196152422706632
v33 = 8.959884418065536e-24 x33 = 3.0 y33 = 5.196152422706632 z33 = -1.787661812976927e-23
v34 = -4.431865633643134e-40 x34 = -2.196152422706632 y34 = -4.300788175290191e-40 z34 = -8.85907895638471e-40
v35 = 3.266234874493904e-29 x35 = 3.0 y35 = -4.549532304438193e-30 z35 = 5.196152422706632
v36 = -3.089257353243112e-24 x36 = -2.196152422706632 y36 = 1.370307492052383e-24 z36 = -3.569532963761884e-23
v37 = -3.747389803240425e-22 x37 = -2.196152422706632 y37 = -3.833598005670196e-22 z37 = -7.899945898099556e-22
v38 = -7.023561904208376e-25 x38 = -2.196152422706632 y38 = -8.932391640442917e-25 z38 = -1.429292511547841e-24
v39 = -9.361931329401411e-28 x39 = -2.196152422706632 y39 = -9.003316346808579e-28 z39 = -1.871093121228146e-27
v40 = 2.588948990090436e-34 x40 = -2.196152422706632 y40 = 2.590568143158127e-34 z40 = -5.194972200643473e-34
v41 = -1.013166317275331e-25 x41 = -2.196152422706632 y41 = -5.373888525782554e-25 z41 = -1.439559658896971e-25
v42 = -2.063247151177338e-36 x42 = -2.196152422706632 y42 = -1.981449570703651e-36 z42 = -4.12423572312104e-36
v43 = 1.538253846577853e-28 x43 = -2.196152422706632 y43 = 1.473760989561554e-28 z43 = -3.070946836463007e-28
v44 = -1.176239580764834e-28 x44 = -2.196152422706632 y44 = -1.107534169527107e-28 z44 = -2.34891864067176e-28
v45 = 6.186655592526591e-37 x45 = -2.196152422706632 y45 = 6.071381866150426e-37 z45 = -1.238780173221307e-36
v46 = 7.942472114639043e-42 x46 = -2.196152422706632 y46 = 7.743487732704919e-42 z46 = -1.598881547794616e-41
v47 = -6.053875786397283e-33 x47 = -2.196152422706632 y47 = -5.844282923809535e-33 z47 = -1.210775544136484e-32
v48 = -9.941783110109704e-23 x48 = -2.196152422706632 y48 = -1.205081986527674e-22 z48 = -2.118819766282913e-22
v49 = -4.277074786603214e-23 x49 = 3.0 y49 = 5.196152422706632 z49 = -8.52369184254135e-23
v50 = -5.045699827419491e-30 x50 = -2.196152422706632 y50 = -4.916363487872324e-30 z50 = -1.011066389732843e-29
v51 = 6.575714372723098e-28 x51 = -2.196152422706632 y51 = -7.94601220322922e-28 z51 = 2.028846913886384e-27
v52 = -3.711739550144083e-24 x52 = 3.0 y52 = 7.549867592741484e-24 z52 = 5.196152422706632
v53 = 1.009443614605275e-21 x53 = 3.0 y53 = 3.603430176006563e-22 z53 = 5.196152422706632
v54 = -2.296755026833885e-21 x54 = -2.196152422706632 y54 = -2.647488772120775e-21 z54 = -4.541002920225413e-21
v55 = -2.413680256637163e-24 x55 = -2.196152422706632 y55 = -2.323223909006598e-24 z55 = -4.828643165214047e-24
v56 = 3.682914632816272e-25 x56 = 3.0 y56 = 5.196152422706632 z56 = -7.366321793644255e-25
v57 = 8.931655522126856e-36 x57 = 3.0 y57 = 5.196152422706632 z57 = 4.090963328257352e-35
v58 = -7.730112415557545e-23 x58 = -2.196152422706632 y58 = -9.282287033359718e-23 z58 = -1.340008933639149e-22
v59 = -1.732581607297402e-34 x59 = -2.196152422706632 y59 = -9.997808066731804e-34 z59 = -2.462706778229933e-34
v60 = 3.992191254155549e-25 x60 = -2.196152422706632 y60 = 5.372314654716456e-25 z60 = -8.004159804137548e-25
v61 = 3.678640768571147e-30 x61 = 3.0 y61 = 5.196152422706632 z61 = 7.337804435309274e-31
v62 = -7.010051897741086e-35 x62 = -2.196152422706632 y62 = -1.108375151590388e-34 z62 = -1.422442141623595e-34
v63 = -1.020208340459361e-40 x63 = -2.196152422706632 y63 = -3.077370538026766e-40 z63 = -2.053566115383331e-40
v64 = 4.085150370437066e-31 x64 = 3.0 y64 = 5.196152422706632 z64 = 3.272200207067165e-30
v65 = 1.748331222595926e-25 x65 = -2.196152422706632 y65 = 2.26895482402715e-25 z65 = -3.438126676508817e-25
v65 = 1.748331222595926e-25 x65 = -2.196152422706632 y65 = 2.26895482402715e-25 z65 = -3.438126676508817e-25