Quadratic Equation
Quadratic Equation: Overview
In this topic, we will learn about quadratic equations. It describes the formula required to find the roots of the quadratic equation. It also gives a brief description on discriminant along with the nature of roots along with the illustrative examples.
Important Questions on Quadratic Equation
has equal roots if ________.

What is the solution of the equation ?

Which of the following equations has real roots

If ² are the roots of and then its roots-


If the roots of are in the ratio then the value of is______.

If are the roots of equation and then the equation with roots and is

If are the roots of equation and then the equation with roots and is

Solving equation following roots are obtained

If the roots of the equation are equal then value of is _____.

If sum of the roots of a quadratic equation is and product of the roots is . Find the quadratic equation.

What will be the roots of the quadratic equation

It is given that and are the roots of , and that and are the roots of . If and and are real numbers, then determine the minimum possible value of .

Find the values of for the given equation .

If roots of are equal, then equal to:

The solution of is

The roots of the quadratic equation are

Equation has roots and then what will be the sum of

Sum of the roots of a quadratic equation is less than the product of the roots. If one root is more than the other root, find the product of the roots?

Equation has roots a and b. Equation has roots and find ?
