If two lines have no point in common and distance between two parallel lines is always same, then the lines are
Parallel
Perpendicular
Coincident
Plane
In the list of Euclid's Axiom's, which axiom is considered a "universal truth" ?
Axiom I
Axiom 2
Axiom 5
None of these
If AB is a line and P is a fixed point outside AB, how many lines can be drawn through P which are parallel to AB.
1
2
3
Infinite
Out of three lines AB, CD and EF, if AB|| EF and CD || EF, then what is the relation between AB and CD ?
AB||CD
AB = CD
None
In Euclid's second postulate, " a terminated line" in the present day terms means.
A ray
A line
A line segment
A half line
For every line l and for every point P not lying on it, there exist a unique line passing through P and parallel to line l. The statement is known as
Playfair's Axiom
Euclid's lemma
Both a and b
To determine a unique line in a plane, the number of distinct points in the plane is / are
One
Two
Three
Four
A lemma is an axiom used for proving :
Other statement
No statement
Contradictory statement
If two circles are equal then their ____ are equal.
Chord
Arc
Radii
The number of lines that can be drawn to pass through a single point is /are
Finite