Sample Paper
Introduction to Euclid’s Geometry
1. If a point R lies between two points P and Q such that PR=QR, then prove that PR=1/2PQ.
2. If B and C are two points between A and D such that AC=BD, then prove that AB=CD.
3. What is Euclid’s fifth postulate?
4. How many dimension does a solid has?
5. What do you call a figure formed by three line segments?
6. What is a minimum number of lines required to make a closed figure?
7. Line PQ is such that it acts as a transversal for two non-parallel, non-intersecting lines AB and CD such that ∟APQ + ∟PQC<180. So, lines AB and CD, if produced will intersect on the left of PQ. This is an example of which postulate of Euclid?