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We proceed to write down the nature of the roots of quadratic equations using its discriminant. For this, we assume the general form of a quadratic equation,
where and
Then its discriminant is
Nature of the roots:
- When , i.e., , the roots of the quadratic equation are unequal and or Real.
- When , i.e., , the roots of the quadratic equation are unequal and or Imaginary.
- When , i.e., , the roots of the quadratic equation are equal and Real.
In reference to the answer, you may refer to the following answers given by Brainly experts:
1. Show that the equation cannot have any real root.
https://brainly.in/question/9149081
2. Which of the following values of the discriminant of a quadratic equation has imaginary solutions?
https://brainly.in/question/46996686
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