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SSC Board Practice
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Class VI
Class VII
Class VIII
Class IX
Class X
SSC Grade X - Similar Triangles
Question
1
1.
From the given figure and values, find x
(
-3
,
33
)
(
-5
,
34
)
(
-6
,
33
)
(
-6
,
32
)
(
35
,
-4
)
Question
2
2.
In the given figure, △HIJ is isosceles right-angled at I and IK ⟂ JH. ∠IKH =
∠HIJ
∠KHI
∠IJK
∠HIK
∠KIJ
Question
3
3.
The altitude and area of an equilateral triangle of side 'a' is
√
3
a,
1
2
√
3
a
1
2
√
3
a,
1
2
√
3
a
2
1
2
√
3
a,
1
4
√
3
a
2
√
3
a,
1
2
√
3
a
2
Question
4
4.
In the given figure, D and E are points on the sides AB and AC respectively of △ABC.For which of the following cases, DE ∥ BC
a)
AB = 20 cm, AD = 14 cm, AC = 18 cm and EC = 7.2 cm
b)
AD = 12 cm, DB = 8 cm, AE = 10.8 cm and EC = 7.2 cm
c)
AB = 20 cm, DB = 8 cm, AE = 12.8 cm and AC = 18 cm
d)
AB = 20 cm, DB = 8 cm, AC = 18 cm and AE = 10.8 cm
{a,d,b}
{a,b}
{b,d}
{a,c,b}
{c,d}
Question
5
5.
In the given figure, △JKL is isosceles right-angled at K and KM ⟂ LJ. ∠L =
∠M
∠N
∠O
∠K
∠J
Question
6
6.
In the given figure, △CDE is a triangle with CF being the median of DE. Then
CD
2
+
CE
2
=
CF
2
CD
2
+
CE
2
=
DE
2
CD
2
+
CE
2
=
2
DF
2
+
2
FE
2
CD
2
+
CE
2
=
2
FE
2
+
2
CF
2
CD
2
+
CE
2
=
2
DF
2
+
2
CF
2
Question
7
7.
In the given figure, in △DEF, 'O' is a point inside the triangle. OG ⟂ EF, OH ⟂ DF and OI ⟂ DE. Then
DI
2
+
EG
2
+
FH
2
=
OG
2
+
OH
2
+
OI
2
DI
2
+
EG
2
+
FH
2
=
OI
.
OG
+
OG
.
OH
+
OH
.
OI
DI
2
+
EG
2
+
FH
2
=
DH
2
+
FG
2
+
EI
2
DI
2
+
EG
2
+
FH
2
=
OD
.
OE
+
OE
.
OF
+
OF
.
OD
Question
8
8.
Identify the property by which the two given triangles are similar
SSS Similarity
not similar
SAS Similarity
AAA Similarity
Question
9
9.
In the given figure, three lines l , m and n are such that l ∥ m ∥ n.
Two transversals PQ and RS intersect them at the points A , B , C and D , E , F respectively.
∠FAC =
∠FEH
∠FDA
∠HFE
∠HAB
∠AFD
Question
10
10.
In the given figure, H is a point on side FG of △EFG such that ∠GEF = ∠EHG = 104° , ∠HGE = 21°. Find ∠GEH
53°
57°
56°
55°
54°
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