Skip to main content

5


Q1. Things which are double of the same things are _____ to one another.
equal 
not equal
parallel
perpendicular
Q2. A surface is that which has
Length and breadth
Length only
Breadth only
Length and height
Q3. Maximum number of points that can lie on a line are:-
one
two
three
innumerable
Q4. A line segment has ............ end points.
Two
One
No
Four
Q5. If the point P lies in between M and N and C is midpoint of MP then:
MC + PN = MN
MP + CP = MN
MC + CN + MN
CP + CN = MN
Q6. How many propositions using his axioms, postulates, definitions and theorems proved earlier did Euclid deduce ?
465
565
165
150
Q7. How many points can be common in two distinct straight lines?
one
two
three
None
Q8. How many equilateral triangles can be drawn on a given line segment ?
None
1
2
3
Q9. Theorems are statements which are proved using definitions, _________, previously proved statements and deductive reasoning.
Axioms
Definitions
Theorems
Statements
Q10. Which one of the following statement is true?
Only one line can pass through a single point.
There are an infinite number of lines which pass through two distinct points.
Two distinct lines cannot have more than one point in common
If two circles are equal, then their radii are not equal.
Q11. The word geometry comes from two Greek words which in English mean
'Earth' and 'to extend'
'Earth' and 'to read'
'Earth' and 'to measure'
'Earth' and 'to draw'
Q12. How many end points does a ray has?
one
two
three
None
Q13. The things which are double of same things are:
Equal
halves of same thing
Unequal
double of the same thing
Q14. Can two intersecting lines be parallel to a common line?
Yes
No
Maybe
sometimes
Q15. How many lines can pass through two distinct points?
One
two
three
innumerable
Q16. 'Lines are parallel if they do not intersect' - is stated in the form of:
An axiom
A definition
A postulate
A proof
Q17. If B lies on line AC and points A, B and C are distinct such that, AB + BC = AC, then
AB < AC
AB > AC
AB = AC
None of these
Q18. The line x = 2 and y = x can intersect at how may points
one
two
three
None
Q19. A pyramid is a solid figure, the base of which is.
Only a triangle
Only a rectangle
Only a square
Any polygon
Q20. A circle can be drawn with any centre but with a fixed radius. This is the statement of:
Euclid's Postulate 1
Euclid's Postulate 2
Euclid's Postulate 3
Euclid's Postulate 4
Q21. The number of line segments determined by three collinear points is:
Two
Three
Only one
Four
Q22. Which among these is the relation between whole and the part?
W < P
W > P
W = P
None of these
Q23. If a > b and b > c, then,
a > c
a < c
a = c
None of these
Q24. If a = c and b = c, then we can say,
a = b
a < b
a > b
None of these
Q25. 'Two intersecting lines cannot be parallel to the same line' is stated in the form of:
An axiom
A definition
A postulate
A proof
Q26. How many points can be common to two distinct straight lines.
One
Two
Three
None
Q27. The edges of a surface are
Points
Lines
Rays
Plans
Q28. Which of the following is an example of a geometrical line?
Black Board
Sheet of paper
Meeting place of two walls
Tip of the sharp pencil
Q29. A proof is required for:
Postulate
Axiom
Theorem
Definition
Q30. How many dimensions does a surface have according to Euclid?
1
2
3
4

Comments

Post a Comment