Ebatzi: x, y (complex solution)
x=\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx 4.645478486\text{, }y=\sqrt{11-\sqrt{67}}\approx 1.677691041
x=\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx 4.645478486\text{, }y=-\sqrt{11-\sqrt{67}}\approx -1.677691041
x=-\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx -4.645478486\text{, }y=\sqrt{11-\sqrt{67}}\approx 1.677691041
x=-\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx -4.645478486\text{, }y=-\sqrt{11-\sqrt{67}}\approx -1.677691041
x=\frac{2i\sqrt{3\left(\sqrt{67}-8\right)}}{3}\approx 0.497128785i\text{, }y=\sqrt{\sqrt{67}+11}\approx 4.380108763
x=\frac{2i\sqrt{3\left(\sqrt{67}-8\right)}}{3}\approx 0.497128785i\text{, }y=-\sqrt{\sqrt{67}+11}\approx -4.380108763
x=-\frac{2i\sqrt{3\left(\sqrt{67}-8\right)}}{3}\approx -0-0.497128785i\text{, }y=\sqrt{\sqrt{67}+11}\approx 4.380108763
x=-\frac{2i\sqrt{3\left(\sqrt{67}-8\right)}}{3}\approx -0-0.497128785i\text{, }y=-\sqrt{\sqrt{67}+11}\approx -4.380108763
Ebatzi: x, y
x=-\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx -4.645478486\text{, }y=-\sqrt{11-\sqrt{67}}\approx -1.677691041
x=-\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx -4.645478486\text{, }y=\sqrt{11-\sqrt{67}}\approx 1.677691041
x=\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx 4.645478486\text{, }y=-\sqrt{11-\sqrt{67}}\approx -1.677691041
x=\frac{2\sqrt{3\left(\sqrt{67}+8\right)}}{3}\approx 4.645478486\text{, }y=\sqrt{11-\sqrt{67}}\approx 1.677691041
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