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NCERT Solutions for Class 10 Maths Chapter 4 Quadratic Equations - NCERT Books Besides, The NCERT Solutions for Class 10 Maths Chapter 4 Exercise is very effective. It is also quite beneficial for the students of Class Download Toppr App for Android and iOS. Or signup for free. If you have any query regarding NCERT Solutions for Class 10 Maths Chapter 4 Quadratic Equations Exercise , drop a comment below and we will get back to you at the earliest. Filed Under: CBSE Tagged With: Class 10 Maths Chapter 4 Quadratic Equations Ex , NCERT Solutions For Class 10 Maths Chapter 4 Quadratic Equations Ex NCERT solutions Class 10 Maths Chapter 1 Real Numbers Exercise can be found here. We have our own subject experts to prepare these NCERT Maths Solutions for Class They also review these solutions from time to Ncert Class 10th Exercise 4.1 Java time to modify them to make it easily understandable by the students.
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Applying quadratic formula to find roots,. We know that quadratic equation has two equal roots only when the value of discriminant is equal to zero. We know that two roots of quadratic equation are equal only if discriminant is equal to zero. Discriminant is greater than 0 means that equation has two disctinct real roots.

Applying quadratic formula, to solve equation,. We discard negative value of x because breadth of rectangle cannot be in negative. The sum of the ages of two friends is 20 years. Four years ago, the product of their ages in years was Discriminant is less than zero which means we have no real roots for this equation.

Therefore, two roots of equation are real and equal which means that it is possible to design a rectangular park of perimeter 80 metres and area. The history of the solution of quadratic equations extends across the world for more than years as class 10 Math chapter 4 exercise 4.

The earliest known records are Babylonian clay tablets from about BCE where the diagonal of a unit square is given to five decimal places of accuracy. But, as you will know from class 10 quadratic equation exercise 4. Exercise 4. Later Sridharacharya made the calculations of these quadratic equations by completing the square methodology which became more convenient; better known as now as Sridharacharya Formula of Quadratic Equation.

This formula is known as Sridharacharya formula, as you will know from exercise 4. Example Examine the nature of the roots of the following quadratic equation.

The given quadratic equation is in the general form:. So, the roots are real and distinct. So, the roots are imaginary.

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