example of a quadratic equation with two imaginary solutions


Can a quadratic equation have one imaginary solution?

    equation can't have one imaginary solution. A quadratic equation cannot have one imaginary solution because of the discriminant enclosed in a radical. The discriminant, ? (b² - 4ac), determines the nature of the roots and it can only be either 2 real roots, 1 real solution or 2 imaginary roots.

How to solve quadratic equation?

    To solve quadratic equation, we use the following methods. Without solving the quadratic equation completely, we can decide whether it has real and not equal solution, real and equal solution or imaginary solutions. Find roots of the quadratic equations given below. we can solve the equation.

Can a quadratic equation with real coefficients have only one imaginary root?

    The statement should should read a quadratic equation with real coefficients can't have only one imaginary root. The reason being in x 2 + a x + c... AnswersDrive Ask Your Question 4th November 2019 freemathhelp 17 Can a quadratic equation have one real and one imaginary solution?

When a quadratic equation becomes an identity?

    A quadratic equation becomes an identity (a, b, c = 0) if the equation is satisfied by more than two numbers, i.e. having more than two roots or solutions either real or complex. The values of variables satisfying the given quadratic equation are called their roots. In other words, x = ? is a root of the quadratic equation f (x), if f (?) = 0.
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