A pyramid is a solid figure, the base of which is ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The side faces of a pyramid are ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
It is known that if x + y = 10 then x + y + z = 10 + z. The Euclid’s axiom that illustrates this statement is ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
In ancient India, the shapes of altars used for household rituals were ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The number of interwoven isosceles triangles in Sriyantra (in the Atharvaveda) is ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Greek’s emphasised on ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
In Ancient India, Altars with combination of shapes like rectangles, triangles and trapeziums were used for ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Euclid belongs to the country ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Thales belongs to the country ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Pythagoras was a student of ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Which of the following needs a proof?
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Euclid stated that all right angles are equal to each other in the form of ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
‘Lines are parallel, if they do not intersect’ is stated in the form of ______.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The boundaries of the solids are curves.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The edges of a surface are curves.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The things which are double of the same thing are equal to one another.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
If a quantity B is a part of another quantity A, then A can be written as the sum of B and some third quantity C.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
The statements that are proved are called axioms.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
“For every line l and for every point P not lying on a given line l, there exists a unique line m passing through P and parallel to l ” is known as Playfair’s axiom.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
Attempts to prove Euclid’s fifth postulate using the other postulates and axioms led to the discovery of several other geometries.
[7] Introduction to Euclid’s Geometry: Axioms and Postulates
Chapter: [7] Introduction to Euclid’s Geometry: Axioms and Postulates
Concept: undefined >> undefined
