Which of the following is not a rectilinear figure?
- ACircle.
- BSquare.
- CRectangle.
- DRhombus.
Question types
Introduction to Euclid Geometry question types
203 questions across 6 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.
203
Questions
6
Question groups
5
Question types
01
M.C.Q
174 Q→02Fill In The Blanks[1 Marks ]
4 Q→03True False[1 Marks ]
5 Q→041 Marks Question
14 Q→05Match the Following.
2 Q→06Case study (4 Marks)
4 Q→Sample Questions
Introduction to Euclid Geometry questions
One sample from each question group in this chapter. Select any group above to see the full set with answer keys.
The base of a Pyramid is:
- AOnly a triangle
- BOnly a square
- COnly a rectangle
- DAny polygon
The number of lines passing through two distinct points.
- A4
- B1
- C3
- D2
Write the correct answer in the following:
The side faces of a pyramid are:
The side faces of a pyramid are:
- ATriangles.
- BSquares.
- CPolygons.
- DTrapeziums.
Euclid belongs to the country:
- AIndia.
- BGreece.
- CJapan.
- DEgypt.
Two distinct _________ in a plane cannot have more than one point in common. (Lines, Circles, Rays)
A line separates a plane into three parts, namely the _________ planes and the line itself. (Two half, Three full, Four quarter)
Given a line and a point not on the line, there is one and only __________ line which passes through the given point and is perpendicular to the given line. (Parallel, Perpendicular, Tangent)
Two distinct points in a plane determine a _______ line. (Parallel, Unique, Perpendicular)
If two circles are equal, then their radii are equal.
A terminated line can be produced indefinitely on both the sides.
There are infinitely many number of lines which passes through the two distinct points.
Only one line can pass through a single point.
Two distinct lines cannot have more than one point in common.
Why is Axiom 5, in the list of Euclid's axioms, considered a 'universal truth'?
Point C is called a mid point of line segment AB, prove that every line segment has one and only one mid-point.
If a point 'C' lies between two points A and B such that AC = BC, then prove that AC = $\frac{1}{2}$AB. Explain by drawing the figure.
View full solution →| Column 1 | Column 2 | ||
| Q.1. | A point has __________ dimensions.. | A. | 0 |
| Q.2. | A plane has __________ dimensions. | B. | 1 |
| C. | 2 |
| Column 1 | Column 2 | ||
| Q.1. | Faces of a cube | A. | Line |
| Q.2. | Edge of a surface | B. | Length |
| C. | Surface |
The map shows three cities Conlen ©, Stratford (S), and Texhoma (T) on a straight highway.
4. Which of the following is true for the length of the highway between them?
A. The length of the highway between C and S is equal to the length of the highway between S and T.
B. The length of the highway between C and S is three-fourth of the length of the highway between S and T.
C. The length of the highway between S and T is the sum of the lengths of the highway between CT and CS.
D. The length of the highway between C and T is the sum of the lengths of the highway between CS and ST.
5. A number Y is greater than a number X and another number Z < 0.
Which of the following relations can be true for a unique value of Z?
A. X × Z = Y × Z
B. X ÷ Z = Y ÷ Z
C. X – Z = Y
D. X + Z = Y
6. The area of a triangle is equal to the area of a rectangle.
The area of the rectangle is equal to the area of a parallelogram.
What is the relation between the area of the triangle and the area of the parallelogram?
Raghvan claims that the magnitude of the angle ABC is greater than the magnitude of the area of the right triangle PQR.
View full solution →
7. Is his claim correct? Why?
8. Two lines intersect at a point P.
Which of the following is true for the distance between the two lines as they travel beyond point P?
A. The distance becomes constant.
B. The distance increases continuously.
C. The distance decreases continuously.
D. The distance increases and decreases depending upon the intersection point.
9. Balan says, ‘The measure of all right angles cannot be equal as their arms can be of different lengths.’
Why is Balan’s statement not true?
A. The measure of an angle depends upon its orientation.
B. The measure of an angle depends upon the instrument used to measure it.
C. The measure of an angle depends on the length of its angle arms.
D. The measure of an angle depends upon the rotation of one arm on another.
10. TAB is a straight line. C is the mid-point of AB. D is the mid-point of AC.
Which of the following shows the relation between the line segments?
A. $AD =\frac{1}{2} AB$
B. $AD =\frac{1}{2} CB$
C. $AD =2 AC$
D. $AD =2 DC$
Karan marks his city on the map as point A.
2. Savita says, ‘A dot is dimensionless, so your city is also dimensionless.’ Why is Savita wrong? Justify your answer.
3. Which of the following is not true?
A. A line has one dimension.
B. A plane has two dimensions.
C. A circle can be drawn with any radius and at any point.
D. Two distinct lines can pass through a point in the same direction.
1. Highways 20A and 56C run parallel to each other for 20 km in a state.
Which of the following statements is most likely to be true regarding them?
A. Both highways are of the same length.
B. There can be no link road between them.
C. The highways make an angle 90° with each other.
D. The distance between the two highways remains almost the same in the state.
Which of the following statements is most likely to be true regarding them?
A. Both highways are of the same length.
B. There can be no link road between them.
C. The highways make an angle 90° with each other.
D. The distance between the two highways remains almost the same in the state.
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