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ICSE Grade IX - Mid-Point and Intercept Theorems
Question
1
1.
From the given figure and values, find x
(
62
,
60
)
(
60
,
60
)
(
62
,
62
)
(
60
,
59
)
(
61
,
61
)
Question
2
2.
In the given figure, points F , G and H are the mid-points of sides DE, EC and CD of △CDE. Which of the following are true?
a)
Area of trapezium
DEGH
is
1
4
the area of
△CDE
b)
All four small triangles have equal areas
c)
Area of △CDE = 4 times area of △FGH
d)
Area of
△CDE
=
1
3
area of
△FGH
e)
Area of trapezium DEGH is thrice the area of △CHG
{a,b}
{a,d,e}
{d,c}
{a,b,c}
{b,c,e}
Question
3
3.
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.
∠HAB =
∠FAC
∠HFE
∠FEH
∠FDA
∠AFD
Question
4
4.
In the given figure
△BCD
,
E
is the mid-point of
BC
and
EF
∥
CD
,
then
BE
=
BF
BC
2
CD
DB
2
CD
2
Question
5
5.
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.
∠ACF =
∠FDA
∠EHF
∠ABH
∠DAF
∠FEH
Question
6
6.
In the given figure
△FGH
,
I
is the mid-point of
FG
and
IJ
∥
GH
,
then
FJ
=
GH
2
GH
HF
2
FG
2
FI
Question
7
7.
In the given figure, DEFG is a parallelogram such that R is the mid-point of DE and DE = 2GD. Find ∠GRF
88°
91°
92°
90°
89°
Question
8
8.
In the given figure, the area of the △JKL is x sq.cm. M,N,O are the mid-points of the sides KL , LJ and JK respectively. The area of the △MNO is
2
3
of area of △JKL
3
4
of area of △JKL
1
3
of area of △JKL
1
4
of area of △JKL
1
2
of area of △JKL
Question
9
9.
In the given figure, △DEF is a triangle.
G
,
H
&
I
are mid-points of
EF
,
FD
&
DE
respectively.
Given
GH = 9 cm
,
HI = 9 cm
&
IG = 8 cm
,
find the sides of the triangle.
19 cm
,
18 cm
&
16 cm
15 cm
,
18 cm
&
16 cm
18 cm
,
18 cm
&
19 cm
18 cm
,
18 cm
&
16 cm
18 cm
,
17 cm
&
16 cm
Question
10
10.
In the given figure, if A, Q, R, S, T, U are equidistant and RP ∥ UB and AB = 23 cm. Find AP
11.20 cm
10.20 cm
9.20 cm
8.20 cm
7.20 cm
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