Class 10 Maths Chapter 3 Pair of Linear Equations in Two Variables
NCERT Solutions for Class 10 Maths Chapter 3: Pair of Linear Equations in Two Variables - Exercise 3.1
FAQs on NCERT Solutions for Class 10 Maths Chapter 3: Pair of Linear Equations in Two Variables - Exercise 3.1
1. Can I download NCERT solutions for class 10 maths chapter 3 exercise 3.1 from Vedantu even if my internet connection is not that fast?
Yes, all students can download class 10 chapter 3 maths exercise 3.1 irrespective of the speed and quality of internet connection that he or she might have. This is because chapter 3 maths class 10 exercise 3.1 solutions are available in a pdf file that is small in size and is also easy to download.
2. Is the file containing class 10 maths exercise 3.1 solutions available for free from Vedantu?
Yes, any student can download NCERT solutions class 10 maths chapter 3 exercise 3.1 pdf file from Vedantu for free. All you have to do is simply install the Vedantu app and click on the link of the NCERT maths class 10 chapter 3 exercise 3.1. You can also find the answer to other chapters and subjects on Vedantu. All solutions are available for free.
3. How can I solve linear equations in two variables?
You can find the answer by the elimination methods when it comes to a system of linear equations in two variables.
4. How many solutions are there when it comes to linear equations in two variables?
For linear equations in two variables, there are infinite solutions.
5. What are the coefficients of the equation 3x - 6y = -13?
In this equation, the coefficient of x is 3, and the coefficient of y is -6.
6. How many questions are there in exercise 3.1 of 10th Maths?
There are three questions in exercise 3.1 of NCERT CBSE Class 10 Maths. The chapter deals with a pair of linear equations in two variables. It is important and needs to be studied properly as this is the first time students are dealing with simultaneous equations as part of their syllabus. The elimination method and the substitution method can be used to solve all sums. If you are looking for NCERT solutions for this exercise visit the page NCERT Solutions for Class 10 Maths Chapter 3 on the Vedantu website or download them from the Vedantu app at free of cost.
7. How many examples are based on exercise 3.1 of class 10th mathematics?
All the examples in the first section of the chapter deal with questions similar to those asked in exercise 3.1 of Class 10 Mathematics. Linear equations in two variables are used for explaining the geometry of lines and a graph is plotted to solve any given equation. Any such linear equation can have infinite solutions. To come to a particular solution, students need to be provided with the values of the equation.
8. What formulas are important from this chapter?
The NCERT Class 10 Maths Chapter 3 Pair is based on Linear Equations in Two Variables. It is very important to remember that the equation must be put in the form or formula of ax + by + c = 0. A and b themselves should not be zero. After this only, a linear equation is formed in the two variables of x and y. You must use this formula to solve questions.
9. What study plan should I follow to score well in this chapter?
You must follow your NCERT textbook thoroughly to understand the basics of the chapter first. After this, you can refer to textbooks like RS Aggarwal and go through Vedantu NCERT Solutions Class 10 Chapter 3 Exercise 3.1. Some typical questions come from each chapter that have all been solved meticulously for you by Vedantu’s Subject Matter Experts. You can download NCERT solutions of all chapters for free of cost. With proper revision, you will pass with flying colours.
10. Why do some linear equations have no solutions while others have many unique solutions?
The equations will have no solution if the slope values of both equations become the same. This means that the lines of the equations are parallel to one another and do not intersect. The solution will be unique if the variables intersect one another at a single point. The slope of the line that is formed by the two equations should also not be equal in order to obtain a unique solution.