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CBSE Questions for Class 6 Maths Practical Geometry Quiz 4 - MCQExams.com
CBSE
Class 6 Maths
Practical Geometry
Quiz 4
In square
◻
A
B
C
D
, join
A
C
. Let
O
be midpoint of
A
C
and
A
O
⊥
B
D
.
Which one of following is true?
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0%
A
O
passes through
D
.
0%
A
O
cuts
C
D
between
C
,
D
0%
A
O
cuts
B
C
in point other than
B
,
C
.
0%
A
O
passes through
C
.
Explanation
According to property of square, diagonals bisect each other at right angle.
Since, AO is perpendicular to BD and O is midpoint of AC. So, AO must pass through point C.
Hence, Option D is correct.
Construct square
A
B
C
D
. Construct
M
N
⊥
A
B
.
M
is point on
A
B
.
M
is point between
A
and
B
.
Which one of following is true?
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0%
Line
M
N
∥
line
D
C
0%
Line
M
N
⊥
line
D
C
0%
Line
M
N
∥
line
A
C
0%
None of the above
Explanation
Consider the square
A
B
C
D
of
4
c
m
In a square, all angles are
90
o
or they are perpendicular.
By constructing
M
N
perpendicular to
A
B
M
N
is also perpendicular to
C
D
as all sides and angles are same.
A perpendicular is drawn to a line segment
¯
M
N
at N using protractor and point P is marked on perpendicular , then_______ .
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0%
¯
M
P
⊥
¯
N
P
0%
¯
M
N
∥
¯
N
P
0%
¯
M
N
∥
¯
M
P
0%
¯
M
N
⊥
¯
N
P
Explanation
⇒
In the given figure,
¯
M
N
is a line segment and at point N using protractor and point P we have drawn perpendicular.
∴
We can say,
¯
M
N
⊥
¯
N
P
The steps of construction of an
∠
A
O
B
=
45
o
is given in jumbled order below:
1. Place compass on intersection point.
Place ruler on start point and where arc intersects perpendicular line.
Adjust compass width to reach start point.
Construct a perpendicular line.
Draw
45
degree line.
Draw an arc that intersects perpendicular line.
Which step comes last ?
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0%
2
0%
3
0%
4
0%
5
Explanation
Correct sequence is :
1. Construct a perpendicular line .
2. Draw an arc that intersect the perpendicular line.
3. Adjust the compass width to reach the start point .
4.Place compass on intersection point.
5. Place ruler on start point and where the arc intersects the perpendicular line.
6. Draw
45
degree line.
So the last step is
5
Option
D
is correct.
Using compass and ruler, draw the following angles:
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0%
37.5
∘
0%
150
∘
0%
67
1
2
∘
0%
45
∘
State whether the statement are true (T) or false (F).
Infinitely many perpendiculars can be drawn to a given ray.
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0%
True
0%
False
Explanation
True.
You can draw as many perpendiculars to a ray as you want.
State whether the following statement true (T) or false (F);
It is possible to draw two bisectors of a given angle.
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0%
True
0%
False
Explanation
False
Only one possible bisectors can draw of a given angle.
State whether the statement is true (T) or false (F).
Using only the two set-squares of the geometry box, an angle of
15
∘
can be drawn.
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0%
True
0%
False
Explanation
Using
45
∘
+
45
∘
=
90
∘
set square we can draw an angle of
45
∘
and using
30
∘
+
60
∘
=
90
∘
we can draw
30
∘
. So,
15
∘
is the angle between
45
∘
and
30
∘
.
State whether the statement is true (T) or false (F).
Using only the two set-squares of the geometry box, an angle of
40
∘
can be drawn.
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0%
True
0%
False
Explanation
False
it is not possible to draw
40
∘
using only two set-squares.
(Not a multiple if
15
∘
)
In Roman numeration, a symbol is not repeated more than three times.
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0%
True
0%
False
Explanation
It is true statement.
A symbol is not repeated more than three times in representation of a number in Roman Numeration.
Write True or False. Give reason for your answer:
An angle of
52.5
∘
can be constructed.
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0%
True
0%
False
Explanation
Since ,
52.5
∘
=
1
4
×
210
∘
and
210
∘
=
180
∘
+
30
∘
which can be constructed and
52.5
∘
is the multiple of
3
.
Hence , the given statement is correct .
Construct the following angles using a compass.
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0%
30
0
0%
45
0
0%
60
0
0%
75
0
0%
18
0
0%
120
0
Construction the following angles at the initial point of given ray and justify the construction
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0%
90
∘
0%
45
∘
0%
50
∘
0%
None
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