Euclid’s Geometry is an important chapter in Class 9 Maths that builds the foundation of logical reasoning and mathematical thinking. In this chapter, students learn about Euclid’s definitions, axioms, and postulates, which form the basis of modern geometry. Practicing extra questions helps in strengthening concepts, improving problem-solving skills, and preparing effectively for CBSE exams. These carefully selected questions will help you gain clarity and confidence in tackling exam-based problems.
- If a point C lies between two points A and B such that AC = BC, then prove that AC = 12 AB, explain by drawing the figure.
- Prove that every line segment has one and only one mid-point.
- In figure, if AC = BD, then prove that AB = CD.
4. Why is axiom 5, in the list of Euclid’s axioms, considered a ‘universal truth’?
5. In Figure, we have ∠ABC=∠ACB and ∠3=∠4.Show that ∠1=∠2.
6.In the given figure, we have ∠1=∠2,∠2=∠3. Show that ∠1=∠3.
7. In the Fig., we have AC = DC, CB = CE. Show that AB = DE.
Prepare smartly for your exams by practicing more resources along with these extra questions. You can also check our Class 9 CBSE Previous Year Papers to understand exam patterns and important questions. For complete preparation, don’t miss our Class 9 Sample Papers and Final Exam Papers, which are already available on our website. These posts will help you revise concepts, improve speed, and score higher marks in your Maths exam.