Introduction to Euclid’s Geometry MCQ Questions for Class 9 Maths Chapter 5 with Answers

We have completed the NCERT/CBSE chapter-wise Multiple Choice Questions for Class 9 Mathematics book Chapter 5 Introduction to Euclid’s Geometry with Answers by expert subject teacher for latest syllabus and examination. You can Prepare effectively for the exam, Taking the help of the Class 9 Mathematics Objective Questions PDF free of cost from here. Students can take a free test of the Multiple Choice Questions of Introduction to Euclid’s Geometry. Each Questions has four options followed by the right answer. Download the Mathematics Quiz Questions with Answers for Class 9 free Pdf and prepare to exam and help students understand the concept very well.

MCQ Questions for Class 9 Mathematics with Answers

Q1. ‘Lines are parallel if they do not intersect’ – is stated in the form of:

(i) A postulate
(ii) An axiom
(iii) A definition
(iv) A proof

(i) A postulate

Q2. The shape of base of Pyramid is:

(i) Triangle
(ii) Square
(iii) Rectangle
(iv) Any polygon

(iv) Any polygon

Q3. The total number of propositions in the elements are:

(i) 465
(ii) 460
(iii) 13
(iv) 55

(i) 465

Q4. The edges of the surface are :

(i) Points
(ii) Curves
(iii) Lines
(iv) None of the above

(iii) Lines

Q5. Axiom and postulates are

(i) Conclusions
(ii) Reasons
(iii) Assumptions
(iv) Questions

(iii) Assumptions

Q6. The things which are double of same things are:

(i) halves of same thing
(ii) double of the same thing
(iii) Equal
(iv) Unequal

(iii) Equal

Q7. Which of these statements do not satisfy Euclid’s axiom?

(i) Things which are equal to the same thing are equal to one another
(ii) If equals are added to equals, the wholes are equal.
(iii) If equals are subtracted from equals, the remainders are equal.
(iv) The whole is lesser than the part.

(iv) The whole is lesser than the part.

Q8. Which of the following statements is incorrect?

(а) A line segment has definite length.
(ii) Three lines are concurrent if and only if they have a common point.
(iii) Two lines drawn in a plane always intersect at a point.
(iv) One and only one line can be drawn passing through a given point and parallel to a given line.

(iii) Two lines drawn in a plane always intersect at a point.

Q9. The line drawn from the center of the circle to any point on its circumference is called:

(i) Radius
(ii) Diameter
(iii) Sector
(iv) Arc

(i) Radius

Q10. The number of dimensions, a solid has

(i) 0
(ii) 1
(iii) 3
(iv) 2

(iii) 3

Q11. Euclid’s Axiom 5 is :

(i) The things which coincide with one another are equal to one another
(ii) If equals are subtracted from equals, the remainder are equal
(iii) The whole is greater than the part.
(iv) None of these

(iii) The whole is greater than the part.

Q12. The number of dimensions a solid has is:

(i) 1
(ii) 2
(iii) 3
(iv) 0

(iii) 3

Q13. Which one of the following statements is true?

(i) Only one line can pass through a single point.
(ii) There are an infinite number lines which pass through two distinct points.
(iii) Two distinct lines cannot have more than one point in common.
(iv) If two circles are equal, then their radii are not equal.

(iii) Two distinct lines cannot have more than one point in common.

Q14. The base of a Pyramid is:

(i) Only a triangle
(ii) Only a square
(iii) Only a rectangle
(iv) Any polygon

(ii) Only a square

Q15. Maximum number of lines that can pass through a single point are

(i) three
(ii) one
(iii) infinite
(iv) two

(iii) infinite

Q16. The base of a Pyramid is:

(i) Only a triangle
(ii) Only a square
(iii) Only a rectangle
(iv) Any polygon

(ii) Only a square

Q17. The number of dimension that a point has is:

(i) 0
(ii) 1
(iii) 2
(iv) 3

(i) 0

Q18. Lines are parallel if they do not intersect’ is stated in the form of:

(i) an axiom
(ii) a definition
(iii) a postulate
(iv) a proof

(ii) a definition

Q19. Two distinct lines :

(i) Always intersect
(ii) Either intersect or parallel
(iii) Always have two common points
(iv) Always parallel

(ii) Either intersect or parallel

Q20. If B lies on line AC and points A, B and C are distinct such that, AB + BC = AC, then

(i) AB < AC (ii) AB > AC
(iii) AB = AC
(iv) None of these

(i)

Q21. The shape of base of Pyramid is:

(i) Triangle
(ii) Square
(iii) Rectangle
(iv) Any polygon

(iv) Any polygon

Q22. The first known proof that ‘the circle is bisected by its diameter’ was given by:

(i) Pythagoras
(ii)Thales
(iii) Euclid
(iv) Hypatia

(ii)Thales

Q23. How many lines do pass through two distinct points?

(i) 1
(ii) 2
(iii) 3
(iv) 4

(i) 1

Q24. The things which are double of same things are:

(i) halves of same thing
(ii) double of the same thing
(iii) Equal
(iv) Unequal

(iii) Equal

Q25. If a > b and b > c, then,

(i) a = c
(ii) a < c (iii) a > c
(iv) a ≤ c

(iii) a > c

Q26. Three or more lines are called concurrent lines if they pass through …….. point.

(i) Two
(ii) Three
(iii) Same
(iv) None of these

(iii) Same

Q27. Greeks emphasized on:

(i) Public worship
(ii) Household rituals
(iii) Both (i) and (ii)
(iv) None of (i), (ii) and (iii)

(i) Public worship

Q28. The things which coincide with one another are:

(i) equal
(ii) unequal
(iii) half of same thing
(iv) triple of one another

(i) equal

Q29. Lines are parallel if they do not intersect’ – is stated in the form of:

(i) A postulate
(ii) An axiom
(iii) A definition
(iv) A proof

(i) A postulate

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