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Home/ Questions/Q 461979
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Tushar Tripathi
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Tushar Tripathi
Asked: February 8, 20252025-02-08T04:35:48+00:00 2025-02-08T04:35:48+00:00In: Class 11 Maths

The locus of a point for which y = 0 and z = 0, is 

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100%equation of x-axis ( 1 voter )
0%equation of y-axis
0%equation of z-axis
0%None of these
Based On 1 Vote

Participate in Poll, Choose Your Answer.

Three-dimensional geometry plays a crucial role in understanding spatial relationships and is an important topic in CBSE 2024-2025 NCERT Maths Class 11th Chapter 11 Introduction to Three Dimensional Geometry. This chapter introduces the three-dimensional coordinate system helping students learn how to represent points in space using coordinates. Important concepts covered include the distance formula section formula and the methods to find the coordinates of a point dividing a line segment in a given ratio. MCQ questions in this chapter focus on testing students’ understanding of these concepts by presenting problems related to distance calculations midpoint determination and point positioning. These questions help students develop logical thinking and problem-solving skills which are essential for mastering three-dimensional geometry. Regular practice of MCQs allows students to improve their speed and accuracy in solving mathematical problems. Strengthening these concepts will not only help in exams but also build a strong foundation for higher-level mathematics and real-world applications.

chapter 11: introduction to three dimensional geometryclass 11th mathematicsclass 11th mathsexercise questionmcq based questionncert solutionshort answer
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    1. Abhijeet123
      2025-02-08T04:45:57+00:00Added an answer on February 8, 2025 at 4:45 am

      Choice (a) is correct.
      We know that on x-axis, y = 0 and z = 0
      So, the locus of the point is the equation of x-axis.
      This question related to Chapter 11 maths Class 11th NCERT. From the Chapter 11: Introduction to Three Dimensional Geometry. Give answer according to your understanding.

      For more please visit here:
      https://www.tiwariacademy.com/ncert-solutions/class-11/maths/#chapter-11

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