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Substitute the values of a, b and c after reading them from a quadratic equation of the form a𝑥2 + b𝑥 + c Instead, it has two complex roots. B2 = 9 and 4ac = 16

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Thus, to find the discriminant of a quadratic equation, follow the following steps If d <0, the quadratic equation has no real roots Compare the given quadratic equation with its standard form ax 2 + bx + c = 0 and find the values of a, b and c

To find the discriminant of a cubic equation or a quadratic equation, we just have to compare the given equation with its standard form and determine the coefficients first

Then we substitute the coefficients in the relevant formula to find the discriminant. The calculator will find the discriminant of the given quadratic equation, with steps shown. Use the quadratic formula calculator to see quadratic formula and discriminant in action This calculator will solve any quadratic equation you type in (even if solutions are imaginary).

The discriminant of a quadratic equation is the part of the quadratic formula under the square root sign, which is d = b 2 4 a c The value of the discriminant determines the number and type of solutions to the quadratic equation. In this blog post, we’ll dive into how to find the discriminant quadratic formula, and discover the relationship between the discriminant and real solutions. Learn what the discriminant in a quadratic equation means, how to calculate it, and how it determines the nature of the roots with examples.

Here's how to use the discriminant

If d> 0, the quadratic equation has two distinct real roots If d = 0, the quadratic equation has exactly one real root (or a repeated real root)