\(x^3 - 6x^2 + 11x -6 = 0\)
Let roots are \(\alpha, \beta\) and \(\gamma\).
Then sum of roots = \(\alpha + \beta + \gamma = \frac{-b}a = \frac{-(-6)}1 = 6\)
Sum of products of two roots = \(\alpha\beta + \beta\gamma + \alpha\gamma = \frac ca = \frac{11}1 = 11\)
Product of roots = \(\alpha \beta\gamma = \frac{-d}a = \frac{-(-6)}1 = 6\).