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1 + 4*sin(y)*cos(x) = 0
=
$${asin}{left (frac{1}{4 cos{left (2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )} right )}} right )} + pi$$
=
4.45058959258554
$$y_{1} = 2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )}$$
=
$$2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )}$$
=
1.30899693899575
=
$${asin}{left (frac{1}{4 cos{left (2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )} right )}} right )} + pi$$
=
1.83259571459405
$$y_{2} = 2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )}$$
=
$$2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )}$$
=
1.83259571459405
=
$${asin}{left (frac{1}{4 cos{left (2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )} right )}} right )} + pi$$
=
2.87979326579064
$$y_{3} = 2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )}$$
=
$$2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )}$$
=
2.87979326579064
=
$${asin}{left (frac{1}{4 cos{left (2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )} right )}} right )} + pi$$
=
3.40339204138894
$$y_{4} = – 2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )}$$
=
$$- 2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )}$$
=
0.261799387799149
=
$$- {asin}{left (frac{1}{4 cos{left (2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )} right )}} right )}$$
=
-1.30899693899575
$$y_{5} = – 2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )}$$
=
$$- 2 {atan}{left (-2 + 2 sqrt{- sqrt{3} + 2} + sqrt{3} right )}$$
=
-1.30899693899575
=
$$- {asin}{left (frac{1}{4 cos{left (2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )} right )}} right )}$$
=
1.30899693899575
$$y_{6} = – 2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )}$$
=
$$- 2 {atan}{left (- sqrt{3} + 2 sqrt{- sqrt{3} + 2} + 2 right )}$$
=
-1.83259571459405
=
$$- {asin}{left (frac{1}{4 cos{left (2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )} right )}} right )}$$
=
0.261799387799149
$$y_{7} = – 2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )}$$
=
$$- 2 {atan}{left (sqrt{3} + 2 + 2 sqrt{sqrt{3} + 2} right )}$$
=
-2.87979326579064
=
$$- {asin}{left (frac{1}{4 cos{left (2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )} right )}} right )}$$
=
-0.261799387799149
$$y_{8} = 2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )}$$
=
$$2 {atan}{left (- 2 sqrt{sqrt{3} + 2} + sqrt{3} + 2 right )}$$
=
-0.261799387799149
x1 = -1.308996938995747
y1 = -1.308996938995747
x2 = -6.021385919380437
y2 = -2.879793265790644
x3 = 6.021385919380437
y3 = 6.021385919380437
x4 = -1.832595714594046
y4 = 1.308996938995747
x5 = 6.544984694978736
y5 = 9.686577348568529
x6 = -6.544984694978736
y6 = 6.021385919380437
x7 = -14.39896632895322
y7 = 1.308996938995747
x8 = -6.021385919380437
y8 = 9.686577348568529
x9 = -1.832595714594046
y9 = 13.87536755335492
x10 = -9.16297857297023
y10 = -6.021385919380437
x11 = -6.544984694978736
y11 = -6.544984694978736
x12 = 1.832595714594046
y12 = 1.832595714594046
x13 = 8.115781021773633
y13 = 8.115781021773633
x14 = -10.73377489976513
y14 = 1.832595714594046
x15 = -9.686577348568529
y15 = -9.686577348568529
x16 = -9.16297857297023
y16 = 6.544984694978736
x17 = 2.879793265790644
y17 = 15.44616388014982
x18 = 7.592182246175334
y18 = 10.73377489976513
x19 = -9.686577348568529
y19 = 9.16297857297023