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RootFinder
Quadratic roots, real or complex.
The roots of a polynomial are the x-values where it equals zero — graphically, where the curve crosses the x-axis. A quadratic can cross twice, touch once, or never cross at all (complex roots).
Finding roots is how you solve for break-even points, the moment a projectile hits the ground, or any 'when does this equal zero' question in applied math.
Roots
3, 2
Solves quadratics. For higher-order polynomials, use numerical methods.
What you entered
Discriminant
-5² − 4×1×6= 1Two real roots
x = (−-5 ± √1) ÷ (2×1)= 3, 2Result
Roots: 3, 2
For 1x² + -5x + 6 = 0, the discriminant is 1, giving roots 3, 2.