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Class VI
Class VII
Class VIII
Class IX
Class X
ICSE Grade VIII - Symmetry, Reflection and Rotation
Question
1
1.
Which of the following points is invariant under reflection in y-axis
(
(
−
3
)
,
9
)
(
0
,
2
)
(
(
−
7
)
,
(
−
1
)
)
(
7
,
(
−
9
)
)
(
2
,
4
)
Question
2
2.
Find the coordinates of the reflection
of the point
(
(
−
6
)
,
7
)
in line
(
12
y
+
48
)
=
0
(
(
−
5
)
,
(
−
16
)
)
(
(
−
7
)
,
(
−
14
)
)
(
(
−
4
)
,
(
−
13
)
)
(
(
−
8
)
,
(
−
17
)
)
(
(
−
6
)
,
(
−
15
)
)
Question
3
3.
Write down the coordinates when reflected in the origin
(
6
,
0
)
,
(
4
,
2
)
,
(
1
,
7
)
(
7
,
(
−
1
)
)
,
(
4
,
2
)
,
(
(
−
1
)
,
5
)
(
7
,
(
−
1
)
)
,
(
4
,
2
)
,
(
1
,
7
)
(
7
,
(
−
1
)
)
,
(
4
,
2
)
,
(
2
,
6
)
(
7
,
(
−
1
)
)
,
(
6
,
4
)
,
(
1
,
7
)
Question
4
4.
Which of the following quadrilaterals have point symmetry?
a)
square
b)
parallelogram
c)
rhombus
d)
rectangle
e)
kite
f)
isosceles trapezium
g)
trapezium
{f,b}
{a,b,c,d}
{f,d,a}
{g,e,c}
{e,a}
Question
5
5.
Find the new position of point
(
6
,
9
)
when rotated through
180°
anticlockwise about the origin
(
6
,
9
)
(
(
−
6
)
,
9
)
(
6
,
(
−
9
)
)
(
(
−
9
)
,
(
−
6
)
)
(
(
−
6
)
,
(
−
9
)
)
Question
6
6.
Which of the following triangles have rotational symmetry?
a)
scalene triangle
b)
isosceles triangle
c)
isosceles right angled triangle
d)
equilateral triangle
e)
right angle triangle
{c,e,d}
{b,d}
{a,d}
{d}
Question
7
7.
Find the image of the triangle formed by
(
2
,
(
−
7
)
)
,
(
(
−
5
)
,
8
)
and
(
5
,
(
−
7
)
)
when rotated about the origin by
180°
(
(
−
2
)
,
7
)
,
(
7
,
(
−
6
)
)
,
(
(
−
5
)
,
7
)
(
(
−
2
)
,
7
)
,
(
5
,
(
−
8
)
)
,
(
(
−
4
)
,
6
)
(
(
−
3
)
,
8
)
,
(
5
,
(
−
8
)
)
,
(
(
−
5
)
,
7
)
(
(
−
2
)
,
7
)
,
(
5
,
(
−
8
)
)
,
(
(
−
7
)
,
5
)
(
(
−
2
)
,
7
)
,
(
5
,
(
−
8
)
)
,
(
(
−
5
)
,
7
)
Question
8
8.
Which of the following English alphabet letters has point symmetry?
N
J
E
C
K
Question
9
9.
Which of the following are line(s) of symmetry for the given isosceles trapezium?
e
f
{ e, g }
h
g
Question
10
10.
Identify the line(s) of symmetry in the following figure
{ p, q, r }
q
r
none
p
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