The side faces of a pyramid are:
- ✓Triangles.
- BSquares.
- CTrapeziums.
- DPolygons.
Answer: A.
View full solution →Question types
Introduction to Euclid’s Geometry question types
50 questions across 6 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.
50
Questions
6
Question groups
5
Question types
01
M.C.Q
27 Q→02True False[1 Marks ]
7 Q→031 Marks Question
4 Q→042 Marks Questions
8 Q→053 Marks Question
1 Q→064 Marks Questions
3 Q→Sample Questions
Introduction to Euclid’s Geometry questions
One sample from each question group in this chapter. Select any group above to see the full set with answer keys.
A pyramid is a solid figure, whose base is:
- AOnly a triangle.
- BOnly a square.
- COnly a rectangle.
- ✓Any polygon.
Answer: D.
View full solution →Which of the following is a true statement?
- AOnly a unique line can be drawn through a given point.
- BInfinitely many lines can be drawn through two given points.
- ✓If two circles are equal, then their radii are equal.
- DA line has a definite length.
Answer: C.
View full solution →In ancient India, the shapes of altars used for household rituals were:
- ASquares and rectangles.
- ✓Squares and circles.
- CTriangles and rectangles.
- DTrapeziums and pyramids.
Answer: B.
View full solution →Which of the following needs a proof?
- AAxiom.
- BPostulate.
- CDefinition.
- ✓Theorem.
Answer: D.
View full solution →The following statements are true? A ray $\overrightarrow{\text{AB}}$ is same as ray $\overrightarrow{\text{BA}}.$
View full solution →The following statements are true? A ray has no end-point.
The following statements are true?
A line has a definite length.
A line has a definite length.
The following statements are true?
Two lines may intersect at two points.
Two lines may intersect at two points.
The following statements are true? A line segment has no definite length.
If $A, B$ and $C$ are three collinear points, name all the line segment determined by them.
View full solution → How many lines can be drawn through two given point?
How many lines can be drawn through a given point?
At how many points can two lines at the most intersect?
Define the following terms: Collinear points.
Define the following terms: Concurrent lines.
Define the following terms: Ray.
Define the following terms: Parallel lines.
Define the following terms: Half line.
From the given figure, name the following:
$a.$ Three lines.
$b.$ One rectilinear figure.
$c$. Four concurrent points.
View full solution →$a.$ Three lines.
$b.$ One rectilinear figure.
$c$. Four concurrent points.
What is the difference between a theorem and an axiom?
In the adjoining figure, name:
$i.$ Two pairs of intersecting lines and their corresponding points of intersection.
$ii.$ Three concurrent lines and their points of intersection.
$iii.$ Three rays.
$iv.$ Two line segments.
View full solution →$i.$ Two pairs of intersecting lines and their corresponding points of intersection.
$ii.$ Three concurrent lines and their points of intersection.
$iii.$ Three rays.
$iv.$ Two line segments.
In the given figure, $L$ and $M$ are the mid$-$points of $AB$ and $BC$ respectively.
$i.$ If $AB = BC$, prove that $AL = MC$.
$ii.$ If $BL = BM$, prove that $AB = BC$.
Hint:
$i.\text{AB}=\text{BC}$
$\Rightarrow\frac{1}{2}\text{AB}=\frac{1}{2}\text{BC}$
$\Rightarrow\text{AL}=\text{MC}.$
$ii.\text{BL}=\text{BM}$
$\Rightarrow2\text{BL}=2\text{BM}$
$\Rightarrow\text{AB}=\text{BC}.$
View full solution →$i.$ If $AB = BC$, prove that $AL = MC$.
$ii.$ If $BL = BM$, prove that $AB = BC$.
Hint:
$i.\text{AB}=\text{BC}$
$\Rightarrow\frac{1}{2}\text{AB}=\frac{1}{2}\text{BC}$
$\Rightarrow\text{AL}=\text{MC}.$
$ii.\text{BL}=\text{BM}$
$\Rightarrow2\text{BL}=2\text{BM}$
$\Rightarrow\text{AB}=\text{BC}.$
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