The Quadratic Formula (Real and Complex)

$$\frac{-12-16i}{25}$$  

$$\frac{11-2i}{25}$$  

$$\frac{-6i+8}{25}$$  

$$\frac{2-14i}{25}$$  

$$\frac{12i-9}{25}$$  

$$\frac{3i-9}{10}$$  

$$\frac{24+18i}{25}$$  

$$\frac{12+9i}{25}$$  

$$-i+3$$  

$$-1-3i$$  

$$\frac{-4-3i}{2}$$  

$$-9i$$  

$$\left\{1,\ -5\right\}$$  

$$\left\{1\right\}$$  

$$\left\{5,-2.5\right\}$$  

$$\left\{1,\ -2.5\right\}$$  

$$\left\{1\right\}$$  

$$\left\{1+i\sqrt[]{3},\ 1-i\sqrt[]{3}\right\}$$  

$$\left\{1.618,\ -0.618\right\}$$  

$$\left\{\frac{1+i\sqrt[]{3}}{2},\ \frac{1-i\sqrt[]{3}}{2}\right\}$$  

$$\frac{5+\sqrt[]{5}}{2},\ \frac{5-\sqrt[]{5}}{2}$$  

$$\frac{-5+i\sqrt[]{95}}{12},\ \frac{-5-i\sqrt[]{95}}{12}$$  

$$\frac{-5+\sqrt[]{5}}{2},\ \frac{-5-\sqrt[]{5}}{2}$$  

$$\frac{5+i\sqrt[]{95}}{12},\ \frac{5-i\sqrt[]{95}}{12}$$  

$$\frac{7}{2},\ -4$$  

$$\frac{-1+\sqrt[]{57}}{4},\ \frac{-1-\sqrt[]{57}}{4}$$  

$$-1+\sqrt[]{6},\ -1-\sqrt[]{6}$$  

$$\frac{1+\sqrt[]{11}}{2},\ \frac{1-\sqrt[]{11}}{2}$$