How to find the discriminant of a parabola?

The discriminant of a parabola is the square of its coefficient of vertex. If the vertex is at the origin, then the discriminant is simply the square of the coefficient of the vertex.

How to find the discriminant of a parabola with real roots?

In order to solve this problem, you need to find the roots of the equation. You can do that with the quadratic equation method, which is very easy to do. There are three methods: the synthetic division, the quadratic formula, and the radical method. Check out the links for more info on each method.

How to find the discriminant of a quadratic equation with complex roots?

If you have a quadratic equation with complex roots, you can use the discriminant to solve for the solutions. You can use the discriminant calculator on this page to solve for complex roots of a quadratic equation. The calculator will return the discriminant as a number along with its solutions. This calculator works for any quadratic equation with complex roots, regardless of whether the roots are in the form of radicals or fractional expressions.

How to find the discriminant

The discriminant of a parabola is the square of the coefficient of the vertex. Since the vertex of a parabola is (1,1), the discriminant of a parabola is the square of its coefficient at the vertex. So, in order to find the discriminant of a parabola, you need to first find the vertex. Once you find the vertex, you can then use the parabola equation to find the coefficient at the vertex. After that, you

How to find discriminant of a quadratic equation?

A quadratic equation will have two solutions if the discriminant is positive, and will have no solutions if the discriminant is negative or equal to zero. The discriminant is the square of the coefficient for the squared term. So, for the equation