ដោះស្រាយ b^{2}=3,a^2+c^2+ac=4,b^2+c^2-sqrt{3}ab=7

$$b ^ { 2 } = 3 , a ^ { 2 } + c ^ { 2 } + a c = 4 , b ^ { 2 } + c ^ { 2 } - \sqrt { 3 } a b = 7$$

ដោះស្រាយសម្រាប់ b, a, c (complex solution)

$$b=\sqrt{3}\approx 1.732050808\text{, }a=\frac{-\sqrt{11}i-3}{2}\approx -1.5-1.658312395i\text{, }c=\frac{-3+\sqrt{11}i}{2}\approx -1.5+1.658312395i$$

$$b=\sqrt{3}\approx 1.732050808\text{, }a=0\text{, }c=-2$$

$$b=\sqrt{3}\approx 1.732050808\text{, }a=\frac{-3+\sqrt{11}i}{2}\approx -1.5+1.658312395i\text{, }c=\frac{-\sqrt{11}i-3}{2}\approx -1.5-1.658312395i$$

$$b=\sqrt{3}\approx 1.732050808\text{, }a=0\text{, }c=2$$

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=\frac{-\sqrt{11}i+3}{2}\approx 1.5-1.658312395i\text{, }c=\frac{3+\sqrt{11}i}{2}\approx 1.5+1.658312395i$$

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=0\text{, }c=-2$$

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=\frac{3+\sqrt{11}i}{2}\approx 1.5+1.658312395i\text{, }c=\frac{-\sqrt{11}i+3}{2}\approx 1.5-1.658312395i$$

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=0\text{, }c=2$$

ដោះស្រាយសម្រាប់ b, a, c

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=0\text{, }c=-2$$

$$b=-\sqrt{3}\approx -1.732050808\text{, }a=0\text{, }c=2$$

$$b=\sqrt{3}\approx 1.732050808\text{, }a=0\text{, }c=-2$$

$$b=\sqrt{3}\approx 1.732050808\text{, }a=0\text{, }c=2$$