RD Sharma Class 11 Solutions Chapter 23 - The Straight Lines (Ex 23.2) Exercise 23.2

The ideas of intercepts of a line on the axes and equations of lines parallel to the coordinate axes are discussed in this exercise, which includes appropriate examples for improved understanding. Experts at Vedantu handle the problems in the RD Sharma textbook in a simple manner, depending on the students' grasping ability. It is critical for pupils to become familiar with these solutions in order to achieve a high mark in the Class 11 examination. These solutions will assist you in comprehending and mastering many types of straight line questions. Here you will get the RD Sharma Class 11 Math Solutions in pdf format. Students can use the provided links to refer to and download information.

"A straight line is a curve, so that each point of a line segment connecting any two points is on it, which is called a straight line," says RD Sharma in Class 11 Math Chapter 23 Exercise 23.2. In this chapter, we'll go through the fundamentals of the straight line and utilize examples to help us comprehend them better. The RD Sharma solution for grade 11 is a step-by-step guide that answers all of the student's questions. If you want to do well on the exam, you must complete the exercises in this chapter honestly. Students can use the link provided below to access and download the RD Sharma Solutions Class 11 Math Chapter 23 Exercise 23.2 in PDF format and begin working on the exercises offline.

Chapter 23: The Straight Lines Exercise 23.2 RD Sharma Class 11 Solution

Questions on the idea of intercepts of a line, on the axis, and equations of lines parallel to the coordinate axis can be found here. These questions are also followed by examples based on mixed ideas, which should be attempted prior to the exercise. Our experienced tutors have a lot of experience teaching Math, therefore they've developed a solution for Exercise 23.2, Chapter 23 that reflects that experience. They are fully aware that various kids have varying levels of grasping ability. As a result, they have decided to employ straightforward language. These are the most correct solutions, and they are also solved in a systematic, step-by-step manner. These answers will strengthen your self-assurance and help you improve your problem-solving abilities. Additionally, these solutions are free to download in PDF format, with download links provided below.

Example: Find the equation for the line parallel to the x–axis that passes through (3, –5).

Solutions:

Given: A line which is parallel to x-axis and passing through (3, -5)

By using the formula,

The equation of line: [y - y1 = m(x - x1)]

We know that the parallel lines have equal slopes

And, the slope of x-axis is always 0

Then

The slope of line, m = 0

Coordinates of line are (x1, y1) = (3, -5)

The equation of line = y - y1 = m(x - x1)

Now, substitute the values, we get

Y - (-5) = 0(x - 3)

Y + 5 = 0

∴ The equation of line is y + 5 = 0