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It is a vast topic in itself. Section 3. This exercise will help students to recall the concepts in a linear equation in two variables. Also, this exercise will cover the geometric representation of the pair of linear equations in two variables.
The two lines formed could be parallel, intersecting, or coinciding. The entire topic is explained with the help of the step-by-step solutions of chapter 3 maths class Different examples and solutions are available for cross-multiplication, elimination, and substitution method. This concept needs maximum practice. You will get a brief explanation of each concept covered in the entire chapter. Our subject experts have prepared these solutions in a detailed step-wise manner.
All the important concepts of this chapter are covered in these solutions. Standard form of linear equations in two variables. There are infinitely many solutions of each linear equation. Coordinate of the point x, y which satisfy the system of pair of linear equations in two variables is the required solution.
This is the point where the two lines representing the two equations intersect each other. There are two methods of finding solution of a pair of Linear equations in two variables.
Consider the standard form of linear equations in two variables. Pair of lines representing the equations coincide. Pair of lines representing the equations are parallel or do not intersect at any point. Sometimes pair of equations are not linear or not in standard form , then they are altered so that they reduce to a pair of linear equations in standard form.
Solution: Ex 3.
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