Class 10 Chapter 10 - Quadratic Equations (Ex 10A) Exercise 10.1 RS Aggarwal Solutions - Free PDF
FAQs on RS Aggarwal Solutions Class 10 Chapter 10 - Quadratic Equations (Ex 10A) Exercise 10.1
1. What do the roots of a quadratic equation look like?
The two values of x obtained by solving the quadratic equation are the roots of a quadratic equation. The roots of a quadratic equation are represented by the symbols alpha (𝛂) and beta (𝛃). The roots of the quadratic equation are also known as the zeros of the equation. We'll learn more about how to determine the nature of a quadratic equation's roots without actually solving the equation. Also, look up the formulas for finding the sum and product of the equation's roots.
2. Why should one refer to Vedantu RS Aggarwal Solutions?
Vedantu RS Aggarwal Solutions are the perfect study tool for students who often practice from the reputed reference book of RS Aggarwal. The salient features of Vedantu’s Solutions are:These solutions are prepared by experts in the field of Mathematics.
The solutions are prepared to guide the students to writing perfect step by step solutions for the exams.
The solutions follow easy to understand steps and provide diagrams wherever necessary.
The solutions by Vedantu are free to download.
3. What methods are there for solving Quadratic Equations?
A quadratic equation can be solved to get two x values or the equation's two roots. The roots of the quadratic equation can be found using one of four methods. The four approaches to solving Quadratic Equations are listed below.
Quadratic Equation Factorization
Finding Roots Using a Formula
Completing the Square in a Novel Way
Finding the Roots Using Graphing
Vedantu’s RS Aggarwal Solutions explain all these methods perfectly through the step by step answers to all the questions.
4. What are some helpful hints for solving Quadratic Equations?
Some of the Quadratic Equations tips and tricks listed below can help you solve Quadratic Equations more quickly.
Factorization is commonly used to solve Quadratic Equations. When factorization fails to solve the problem, the formula is applied.
The roots of a quadratic equation are also known as the equation's zeroes.
Complex numbers are used to represent the roots of Quadratic Equations with negative discriminant values.
Higher algebraic expressions involving these roots can be found by adding and multiplying the roots of a quadratic equation.
5. What are some examples of Quadratic Equations in the real world?
The zeroes of the parabola and its axis of symmetry are found using Quadratic Equations. Quadratic Equations have a wide range of real-world applications. It can be used in running time problems to determine the speed, distance, or time spent travelling by car, train, or plane, for example. The relationship between quantity and price of a commodity is described by Quadratic Equations. In the same way, demand and cost calculations are quadratic equation problems. A satellite dish or a reflecting telescope, for example, has a shape that is defined by a quadratic equation.