


How can the discriminant be used in stability analysis of systems modeled by quadratic equations?
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what is b 2 4ac
- In the context of multivariable polynomials, the hyperdiscriminant is more complex than a single scalar. Can you briefly describe this complexity?
- How is the discriminant related to the resultant of a polynomial and its derivative?
- What happens to b² - 4ac if 'c' is negative?
- How can these mistakes be avoided?
- How can we check our calculations of the discriminant?
- How is the discriminant related to the concept of branching points in the theory of Riemann surfaces?
- Do discriminants appear in the conditions for smoothness at the knots of a spline?
- How has the notation for the discriminant evolved over time?
- What are saddle-node bifurcations and how are they related to the discriminant?
- How might the discriminant of a related characteristic polynomial be relevant?
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