Разложение на множители
[src]
/ _____\ / _____\ / _____ _____\ / _____ _____\ / _____ _____\ / _____ _____\
| 5/6 6 / 2 | | 5/6 6 / 2 | | 5/6 6 / 2 3 ___ 6 / 2 | | 5/6 6 / 2 3 ___ 6 / 2 | | 5/6 6 / 2 3 ___ 6 / 2 | | 5/6 6 / 2 3 ___ 6 / 2 |
| 3 *\/ -y | | 3 *\/ -y | | 3 *\/ -y I*\/ 3 *\/ -y | | 3 *\/ -y I*\/ 3 *\/ -y | | 3 *\/ -y I*\/ 3 *\/ -y | | 3 *\/ -y I*\/ 3 *\/ -y |
1*(x + 0)*|x + -------------|*|x - -------------|*|x + ------------- + ----------------|*|x + ------------- - ----------------|*|x + - ------------- + ----------------|*|x + - ------------- - ----------------|*(y + 0)
\ 3 / \ 3 / \ 6 2 / \ 6 2 / \ 6 2 / \ 6 2 /
$$1 \left(x + 0\right) \left(x + \frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{3}\right) \left(x - \frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{3}\right) \left(x + \left(\frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{6} + \frac{\sqrt[3]{3} i \sqrt[6]{- y^{2}}}{2}\right)\right) \left(x + \left(\frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{6} - \frac{\sqrt[3]{3} i \sqrt[6]{- y^{2}}}{2}\right)\right) \left(x - \left(\frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{6} - \frac{\sqrt[3]{3} i \sqrt[6]{- y^{2}}}{2}\right)\right) \left(x - \left(\frac{3^{\frac{5}{6}} \sqrt[6]{- y^{2}}}{6} + \frac{\sqrt[3]{3} i \sqrt[6]{- y^{2}}}{2}\right)\right) \left(y + 0\right)$$
(((((((1*(x + 0))*(x + 3^(5/6)*(-y^2)^(1/6)/3))*(x - 3^(5/6)*(-y^2)^(1/6)/3))*(x + (3^(5/6)*(-y^2)^(1/6)/6 + i*3^(1/3)*(-y^2)^(1/6)/2)))*(x + (3^(5/6)*(-y^2)^(1/6)/6 - i*3^(1/3)*(-y^2)^(1/6)/2)))*(x - (3^(5/6)*(-y^2)^(1/6)/6 + i*3^(1/3)*(-y^2)^(1/6)/2)))*(x - (3^(5/6)*(-y^2)^(1/6)/6 - i*3^(1/3)*(-y^2)^(1/6)/2)))*(y + 0)