EduSahara™ Assignment
Name : Similarity of Triangles
Chapter : Triangles
Grade : CBSE Grade X
License : Non Commercial Use
Question 1
1.
    • In the given figure
    • △GHI
    • ,
    • J
    • is the mid-point of
    •  
    •  


      GH
       
       
    • and
    •  
    •  


      JK
       
       
       


      HI
       
       
    • ,
    • then
    •  
    • GK
    • =
  • (i)
    GJ
  • (ii)
    GH

    2
  • (iii)
    IG

    2
  • (iv)
    HI
  • (v)
    HI

    2
Question 2
2.
    • In the given figure
    • △ABC
    • ,
    • D
    • is the mid-point of
    •  
    •  


      AB
       
       
    • and
    •  
    •  


      DE
       
       
       


      BC
       
       
    • ,
    • then
    •  
    • AD
    • =
  • (i)
    CA

    2
  • (ii)
    AB

    2
  • (iii)
    BC

    2
  • (iv)
    BC
  • (v)
    AE
Question 3
3.
    • In the given figure
    • △GHI
    • ,
    • J
    • is the mid-point of
    •  
    •  


      GH
       
       
    • and
    •  
    •  


      JK
       
       
       


      HI
       
       
    • ,
    • then
    •  
    • GJ
    • =
  • (i)
    GH
  • (ii)
    JH
  • (iii)
    GK
  • (iv)
    KI
  • (v)
    IG
Question 4
4.
    • In the given figure
    • △HIJ
    • ,
    • K
    • is the mid-point of
    •  
    •  


      HI
       
       
    • and
    •  
    •  


      KL
       
       
       


      IJ
       
       
    • ,
    • then
    •  
    • KI
    • =
  • (i)
    HK
  • (ii)
    LJ
  • (iii)
    HI
  • (iv)
    HL
  • (v)
    JH
Question 5
5.
    • In the given figure
    • △JKL
    • ,
    • M
    • is the mid-point of
    •  
    •  


      JK
       
       
    • and
    •  
    •  


      MN
       
       
       


      KL
       
       
    • ,
    • then
    •  
    • JN
    • =
  • (i)
    JK
  • (ii)
    LJ
  • (iii)
    JM
  • (iv)
    MK
  • (v)
    NL
Question 6
6.
    • In the given figure
    • △IJK
    • ,
    • L
    • is the mid-point of
    •  
    •  


      IJ
       
       
    • and
    •  
    •  


      LM
       
       
       


      JK
       
       
    • ,
    • then
    •  
    • MK
    • =
  • (i)
    IM
  • (ii)
    KI
  • (iii)
    LJ
  • (iv)
    IL
  • (v)
    IJ
Question 7
7.
Identify the property by which the two given triangles are similar
  • (i)
    not similar
  • (ii)
    SAS Similarity
  • (iii)
    AAA Similarity
  • (iv)
    SSS Similarity
Question 8
8.
Identify the property by which the two given triangles are similar
  • (i)
    SSS Similarity
  • (ii)
    AAA Similarity
  • (iii)
    not similar
  • (iv)
    SAS Similarity
Question 9
9.
Identify the property by which the two given triangles are similar
  • (i)
    SSS Similarity
  • (ii)
    AAA Similarity
  • (iii)
    SAS Similarity
  • (iv)
    not similar
Question 10
10.
    • In the given figure, △FGH and △TUV are such that
    • ∠G
    • =
    • ∠U
    •  
    • and
    • FG

      TU
    • =
    • GH

      UV
    • .
    • Identify the property by which the two triangles are similar
  • (i)
    SSS Similarity
  • (ii)
    SAS Similarity
  • (iii)
    AAA Similarity
  • (iv)
    not similar
Question 11
11.
    • In the given figure, △EFG and △QRS are such that
    • ∠F
    • =
    • ∠R
    •  
    • and
    •  
    • ∠G
    • =
    • ∠S
    • .
    • Identify the property by which the two triangles are similar
  • (i)
    SSS Similarity
  • (ii)
    not similar
  • (iii)
    AAA Similarity
  • (iv)
    SAS Similarity
Question 12
12.
    • In the given figure, △BCD and △TUV are such that
    • BC

      TU
    • =
    • CD

      UV
    • =
    • DB

      VT
    • .
    • Identify the property by which the two triangles are similar
  • (i)
    SAS Similarity
  • (ii)
    SSS Similarity
  • (iii)
    not similar
  • (iv)
    AAA Similarity
Question 13
13.
    • In the given figure,
    •  
    • JK
    • HI
    • .
    • If
    •  
    • GJ

      JH
    • =
    • 3

      4
    • and
    • GI
    • =
    • 15.4 cm
    • , find
    • GK
  • (i)
    5.60 cm
  • (ii)
    8.60 cm
  • (iii)
    6.60 cm
  • (iv)
    4.60 cm
  • (v)
    7.60 cm
Question 14
14.
    • In the given figure,
    •  
    • MN
    • KL
    • .
    • If
    •  
    • JM
    • =
    • 7.4 cm
    • ,
    • JK
    • =
    • 14.8 cm
    • and
    • JL
    • =
    • 13.6 cm
    • , find
    • JN
  • (i)
    8.80 cm
  • (ii)
    4.80 cm
  • (iii)
    5.80 cm
  • (iv)
    6.80 cm
  • (v)
    7.80 cm
Question 15
15.
In the given figure, PQ ∥ CD and BP = 13.2 cm, BC = 22 cm and PQ = 12 cm, find CD
  • (i)
    18.0 cm
  • (ii)
    20.0 cm
  • (iii)
    19.0 cm
  • (iv)
    21.0 cm
  • (v)
    22.0 cm
Question 16
16.
In the given figure, △DEF is isosceles right-angled at E and EG ⟂ FD. ∠F =
  • (i)
    ∠I
  • (ii)
    ∠H
  • (iii)
    ∠D
  • (iv)
    ∠E
  • (v)
    ∠G
Question 17
17.
In the given figure, △PQR is isosceles right-angled at Q and QS ⟂ RP. ∠QSP =
  • (i)
    ∠PQS
  • (ii)
    ∠SQR
  • (iii)
    ∠SPQ
  • (iv)
    ∠QRS
  • (v)
    ∠PQR
Question 18
18.
    • 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.
    • △FEH ∼
  • (i)
    △DAE
  • (ii)
    △ABH
  • (iii)
    △ACF
  • (iv)
    △DCF
  • (v)
    △FDA
Question 19
19.
    • 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  =
  • (i)
    ∠FEH
  • (ii)
    ∠FDA
  • (iii)
    ∠HFE
  • (iv)
    ∠AFD
  • (v)
    ∠HAB
Question 20
20.
    • 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.
    • ∠FDA  =
  • (i)
    ∠EHF
  • (ii)
    ∠ABH
  • (iii)
    ∠FEH
  • (iv)
    ∠DAF
  • (v)
    ∠ACF
Question 21
21.
    • 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.
    • ∠EHF  =
  • (i)
    ∠AFD
  • (ii)
    ∠HFE
  • (iii)
    ∠CFA
  • (iv)
    ∠DAF
  • (v)
    ∠BHA
Question 22
22.
    • In the given figure, MNOP is a trapezium in which
    • MN ∥ OP
    • and the diagonals
    • NP
    • and
    • MO
    • intersect at
    • Q
    • .
    • If
    •  
    • QM
    • =
    • (
      x
      +
      24
      )
    • cm,
    • NQ
    • =
    • (
      x
      +
      17
      )
    • cm,
    • QO
    • =
    • (
      x
      +
      11
      )
    • cm and
    • PQ
    • =
    • (
      x
      +
      5
      )
    • cm, find the value of x
  • (i)
    (
    69
    ,
    67
    )
  • (ii)
    (
    68
    ,
    68
    )
  • (iii)
    (
    67
    ,
    67
    )
  • (iv)
    (
    69
    ,
    69
    )
  • (v)
    (
    67
    ,
    66
    )
Question 23
23.
    • In the given figure, NOPQ is a trapezium in which
    • NO ∥ PQ
    • and the diagonals
    • OQ
    • and
    • NP
    • intersect at
    • R
    • .
    • △RNO
    •  
  • (i)
    △RPQ
  • (ii)
    △ROP
  • (iii)
    △RQN
  • (iv)
    △QNO
  • (v)
    △OPQ
Question 24
24.
In the given figure, the altitudes NF and GO of △EFG meet at M. △OFG ∼
  • (i)
    △NGF
  • (ii)
    △MON
  • (iii)
    △OFM
  • (iv)
    △NGM
  • (v)
    △MFG
Question 25
25.
In the given figure, the altitudes TB and CU of △ABC meet at S. ∠CTS  =
  • (i)
    ∠BSU
  • (ii)
    ∠UBS
  • (iii)
    ∠SCT
  • (iv)
    ∠TSC
  • (v)
    ∠SUB
Question 26
26.
    • In the given figure, PQ ∥ CD , and median BE bisects PQ.
    • If  BC = 18 cm, BP = 9 cm and BF = 8.95 cm,  BE =
  • (i)
    18.90 cm
  • (ii)
    17.90 cm
  • (iii)
    16.90 cm
  • (iv)
    19.90 cm
  • (v)
    15.90 cm
Question 27
27.
    • In the given figure, ST ∥ IJ , and median HK bisects ST.
    • If  HK = 14.5 cm, HL = 7.91 cm and HT = 9.27 cm,  HJ =
  • (i)
    19.00 cm
  • (ii)
    16.00 cm
  • (iii)
    17.00 cm
  • (iv)
    18.00 cm
  • (v)
    15.00 cm
Question 28
28.
    • In the given figure, QR ∥ EF , and median DG bisects QR.
    •  
    • △DEG ∼
  • (i)
    △DEF
  • (ii)
    △EFD
  • (iii)
    △DHR
  • (iv)
    △DGF
  • (v)
    △DQH
Question 29
29.
In the given figure, △CDE is a triangle in which CF is the internal bisector of ∠C and EG ∥ FC meeting DC produced at G . ∠ECF =
  • (i)
    ∠FCD
  • (ii)
    ∠DFC
  • (iii)
    ∠GCE
  • (iv)
    ∠CFE
  • (v)
    ∠FEC
Question 30
30.
In the given figure, G and H are points on the sides DE and DF respectively of △DEF.For which of the following cases, GH ∥ EF
a)
DE = 19 cm, DG = 10.64 cm, DF = 15 cm and HF = 8.18 cm
b)
DE = 19 cm, GE = 10.36 cm, DF = 15 cm and DH = 6.82 cm
c)
DE = 19 cm, GE = 10.36 cm, DH = 8.82 cm and DF = 15 cm
d)
DG = 8.64 cm, GE = 10.36 cm, DH = 6.82 cm and HF = 8.18 cm
  • (i)
    {a,b}
  • (ii)
    {a,c,b}
  • (iii)
    {a,d,b}
  • (iv)
    {c,d}
  • (v)
    {b,d}
Question 31
31.
Which of the following are true?
a)
Any two circles are similar.
b)
Any two triangles are similar.
c)
Any two triangles are congruent.
d)
Any two squares are congruent.
e)
Any two circles are congruent.
f)
Any two squares are similar.
  • (i)
    {c,f}
  • (ii)
    {b,f,a}
  • (iii)
    {a,f}
  • (iv)
    {d,e,a}
  • (v)
    {b,a}
Question 32
32.
Which of the following are true?
a)
A square is a polygonal region.
b)
A sector is a polygonal region.
c)
A circle is a polygonal region.
d)
A triangle is a polygonal region.
e)
A semi-circle is a polygonal region.
  • (i)
    {c,d}
  • (ii)
    {b,a}
  • (iii)
    {e,b,a}
  • (iv)
    {a,d}
  • (v)
    {c,d,a}
Question 33
33.
Which of the following are true?
a)
Similar figures have same area.
b)
If two figures are similar, then they are congruent too.
c)
If two figures are congruent, then they are similar too.
d)
Similar and congruent are not synonymous.
e)
Congruent figures have same area.
  • (i)
    {a,b,e}
  • (ii)
    {b,d}
  • (iii)
    {a,c,d}
  • (iv)
    {c,d,e}
  • (v)
    {a,c}
Question 34
34.
Which of the following are true?
a)
Area of a convex polygonal region is equal to the sum of the areas of all triangles formed by joining the vertices of the polygon with an interior point.
b)
Area of the union of two polygonal region is not equal to the sum of the individual area.
c)
Area of the union of two polygonal region is the sum of the individual area.
d)
A polygonal region can be divided into a finite number of triangles in a unique way.
  • (i)
    {c,a}
  • (ii)
    {d,b}
  • (iii)
    {c,d,a}
  • (iv)
    {c,b,a}
  • (v)
    {a,b}
Question 35
35.
Which of the following are necessary conditions for similarity of two polygons ?
a)
The corresponding sides are equal.
b)
The corresponding angles are equal.
c)
The corresponding sides are proportional.
d)
The corresponding angles are proportional.
  • (i)
    {a,c,b}
  • (ii)
    {b,c}
  • (iii)
    {a,b}
  • (iv)
    {a,d,b}
  • (v)
    {d,c}
Question 36
36.
Which of the following are true?
a)
Similarity is anti symmetric.
b)
Similarity is transitive.
c)
Similarity is symmetric.
d)
Similarity is reflexive.
  • (i)
    {a,c}
  • (ii)
    {a,b,c}
  • (iii)
    {b,c,d}
  • (iv)
    {a,d}
  • (v)
    {a,b}
Question 37
37.
Which of the following are true?
a)
Any two triangles are similar if the corresponding sides are proportional.
b)
Any two quadrilaterals are similar if the corresponding angles are equal.
c)
Any two triangles are similar if the corresponding angles are equal.
d)
Any two quadrilaterals are similar if the corresponding sides are proportional.
  • (i)
    {a,c,d}
  • (ii)
    {b,c}
  • (iii)
    {b,d}
  • (iv)
    {b,a}
  • (v)
    {b,a,c}
Question 38
38.
In the given figure, the area of the △MNO is x sq.cm. P,Q,R are the mid-points of the sides NO , OM and MN respectively. The area of the △PQR is
  • (i)
      • 3

        4
      • of area of △MNO
  • (ii)
      • 2

        3
      • of area of △MNO
  • (iii)
      • 1

        2
      • of area of △MNO
  • (iv)
      • 1

        4
      • of area of △MNO
  • (v)
      • 1

        3
      • of area of △MNO
Question 39
39.
    • In the given figure, the parallelogram HIJK and the triangle △LHI are on the same bases and between the same parallels.
    • The area of the
    • △LHI
    • is x sq.cm. The area of the parallelogram is
  • (i)
      • 5

        4
      • the area of the triangle
  • (ii)
      • 3

        2
      • the area of the triangle
  • (iii)
      • thrice
      • the area of the triangle
  • (iv)
      • 4

        3
      • the area of the triangle
  • (v)
      • twice
      • the area of the triangle
Question 40
40.
In the given △BCD, EF ∥ CD. If  BE : EC = 9 cm : 9 cm  and  BD = 19 cm, BF =
  • (i)
    10.50 cm
  • (ii)
    11.50 cm
  • (iii)
    9.50 cm
  • (iv)
    8.50 cm
  • (v)
    7.50 cm
Question 41
41.
In the given two similar triangles, if c = 16 cm, d = 17 cm, e = 19 cm, f = 9.6 cm, find g
  • (i)
    11.20 cm
  • (ii)
    10.20 cm
  • (iii)
    8.20 cm
  • (iv)
    9.20 cm
  • (v)
    12.20 cm
Question 42
42.
In the given figure, given ∠IFG = ∠HFI, x : y = 10.56 cm : 8.44 cm and p = 20 cm, find q =
  • (i)
    15.00 cm
  • (ii)
    17.00 cm
  • (iii)
    14.00 cm
  • (iv)
    18.00 cm
  • (v)
    16.00 cm
Question 43
43.
In the given figure, given ∠FCD = ∠ECF, p = 8.5 cm, q = 9.5 cm and DE = 18 cm, find FE =
  • (i)
    7.50 cm
  • (ii)
    10.50 cm
  • (iii)
    11.50 cm
  • (iv)
    8.50 cm
  • (v)
    9.50 cm
Question 44
44.
In the given figure, FGHI is a trapezium where OG = 12 cm , OH = 4 cm and OI = 4 cm . Find OF =
  • (i)
    10 cm
  • (ii)
    13 cm
  • (iii)
    11 cm
  • (iv)
    14 cm
  • (v)
    12 cm
Question 45
45.
In the given figure, ∠KHI = 40.73°, find the value of x =
  • (i)
    49.27°
  • (ii)
    47.27°
  • (iii)
    48.27°
  • (iv)
    50.27°
  • (v)
    51.27°
Question 46
46.
In the given figure, ∠CDE = 46.87°, find the value of y =
  • (i)
    41.13°
  • (ii)
    44.13°
  • (iii)
    45.13°
  • (iv)
    42.13°
  • (v)
    43.13°
Question 47
47.
In the given figure, if HI ∥ JK then
  • (i)
    △HIL ∼ △LJK
  • (ii)
    △LIH ∼ △LKJ
  • (iii)
    △HIL ∼ △KJL
  • (iv)
    △HIL ∼ △LKJ
  • (v)
    △LHI ∼ △LJK
Question 48
48.
In the given figure, △ABC is right-angled at B. Also, BD ⟂ AC. If  BC = 17 cm, BD = 11.65 cm, then find AB.
  • (i)
    16.00 cm
  • (ii)
    17.00 cm
  • (iii)
    15.00 cm
  • (iv)
    14.00 cm
  • (v)
    18.00 cm
Question 49
49.
In the given figure, △GHI is right-angled at H. Also, HJ ⟂ GI. If  GJ = 11.7 cm, JI = 13.1 cm, then find HJ.
  • (i)
    10.38 cm
  • (ii)
    13.38 cm
  • (iii)
    12.38 cm
  • (iv)
    14.38 cm
  • (v)
    11.38 cm
Question 50
50.
    • In the given figure, △BCD ∼ △QRS and BC = 15 cm, QR = 21 cm.
    • If the area of the
    • △QRS
    • =
    • 132.72 sq.cm
    • , find the area of the
    • △BCD
  • (i)
    65.71 sq.cm
  • (ii)
    67.71 sq.cm
  • (iii)
    69.71 sq.cm
  • (iv)
    66.71 sq.cm
  • (v)
    68.71 sq.cm
Question 51
51.
    • In the given figure, △ABC ∼ △NOP and BC = 12 cm , OP = 16.8 cm and
    • AD
    • =
    • 12.05 cm
    • ,
    • find the area of the
    • △NOP
  • (i)
    141.72 sq.cm
  • (ii)
    142.72 sq.cm
  • (iii)
    143.72 sq.cm
  • (iv)
    140.72 sq.cm
  • (v)
    139.72 sq.cm
Question 52
52.
In the given figure, △EFG & △QRS are similar triangles. If the ratio of the heights EH : QT = 13 : 18, then the ratio of their areas is
  • (i)
    169
    sq.cm
    :
    322
    sq.cm
  • (ii)
    169
    sq.cm
    :
    327
    sq.cm
  • (iii)
    170
    sq.cm
    :
    324
    sq.cm
  • (iv)
    168
    sq.cm
    :
    324
    sq.cm
  • (v)
    169
    sq.cm
    :
    324
    sq.cm
Question 53
53.
In the given figure, points M , N and O are the mid-points of sides KL, LJ and JK of △JKL. Which of the following are true?
a)
    • Area of
    • △JKL
    • =
    • 1

      3
    • area of
    • △MNO
b)
    • Area of trapezium
    • KLNO
    • is
    • 1

      4
    • the area of
    • △JKL
c)
Area of △JKL = 4 times area of △MNO
d)
Area of trapezium KLNO is thrice the area of △JON
e)
All four small triangles have equal areas
  • (i)
    {b,d}
  • (ii)
    {a,c,d}
  • (iii)
    {c,d,e}
  • (iv)
    {a,b,e}
  • (v)
    {a,c}
Question 54
54.
In the given figure, points J , K and L are the mid-points of sides HI, IG and GH of △GHI. Which of the following are true?
a)
△LHJ ∼ △GHI
b)
△KJI ∼ △GHI
c)
△JKL ∼ △GHI
d)
△GLK ∼ △GHI
e)
△JLK ∼ △GHI
  • (i)
    {e,d,a}
  • (ii)
    {e,a}
  • (iii)
    {e,b}
  • (iv)
    {e,c}
  • (v)
    {a,b,c,d}
Question 55
55.
The perimeters of two similar triangles are 27 cm and 16 cm respectively. If one side of the first triangle is 13 cm, find the length of the corresponding side of the second triangle.
  • (i)
    7.70 cm
  • (ii)
    9.70 cm
  • (iii)
    8.70 cm
  • (iv)
    5.70 cm
  • (v)
    6.70 cm
Question 56
56.
In the given figure, H is a point on side FG of △EFG such that ∠GEF = ∠EHG = 101° , ∠HGE = 26°. Find ∠GEH
  • (i)
    51°
  • (ii)
    53°
  • (iii)
    54°
  • (iv)
    55°
  • (v)
    52°
Question 57
57.
JKLM is a square and △JKN is an equilateral triangle. Also, △JLO is an equilateral triangle. If area of △JKN is 'a' sq.units, then the area of △JLO is
  • (i)



      • 3
      • a sq.units
  • (ii)
      • 1

        2



        3
      • a sq.units
  • (iii)
      • 2a sq.units
  • (iv)
      • 1

        2
      • a sq.units
  • (v)
      • a
        2
      • sq.units
Question 58
58.
HIJK is a cyclic trapezium. Diagonals IK and HJ intersect at L. If KH = 16 cm, find IJ
  • (i)
    16 cm
  • (ii)
    15 cm
  • (iii)
    18 cm
  • (iv)
    14 cm
  • (v)
    17 cm
Question 59
59.
    • A vertical stick
    • 14 m
    • long casts a shadow of
    • 11 m
    • long on the ground.
    • At the same time, a tower casts the shadow
    • 88 m
    • long on the ground.
    • Find the height of the tower.
  • (i)
    114 m
  • (ii)
    110 m
  • (iii)
    112 m
  • (iv)
    113 m
  • (v)
    111 m
Question 60
60.
    • In the given figure, △ABC, ST ∥ BC such that
    • area of
    •  
    • △AST
    • = area of
    •  
    • STCB
    • . Find
    •  
    • AS

      AB
  • (i)
    1

    2



    5
  • (ii)
    1
  • (iii)
    1

    2



    2
  • (iv)
    1

    2
    4


    2
  • (v)
    1

    2



    1

    2
Question 61
61.
In the given figure, ∠NKL = ∠MKN and KN ∥ OM and KL = 15 cm, LN = 7 cm and NM = 9 cm. Find KO
  • (i)
    19.29 cm
  • (ii)
    18.29 cm
  • (iii)
    20.29 cm
  • (iv)
    21.29 cm
  • (v)
    17.29 cm
Question 62
62.
    • In the given figure, FH is the angular bisector of
    • ∠F
    • &
    • ∠H
    • EF
    • =
    • 20 cm
    • ,
    • FG
    • =
    • 21 cm
    • and
    • GH
    • =
    • 18 cm
    • .
    • Find
    • HE
  • (i)
    19.14 cm
  • (ii)
    16.14 cm
  • (iii)
    18.14 cm
  • (iv)
    15.14 cm
  • (v)
    17.14 cm
Question 63
63.
In the given figure, ABC is a triangle and 'O' is a point inside △ABC. The angular bisector of ∠BOA, ∠COB & ∠AOC meet AB, BC & CA at D, E & F respectively . Then
  • (i)
    AD . BE . CF = AB . BC . CA
  • (ii)
    AD . BE . CF = DB . EC . FA
  • (iii)
    AD . BE . CF = OD . OE . OF
  • (iv)
    AD . BE . CF = OA . OB . OC
  • (v)
    AD . BE . CF = DE . EF . FD
Question 64
64.
In the given figure, if A, Q, R, S, T, U are equidistant and RP ∥ UB and AB = 28 cm. Find AP
  • (i)
    12.20 cm
  • (ii)
    11.20 cm
  • (iii)
    10.20 cm
  • (iv)
    13.20 cm
  • (v)
    9.20 cm
Question 65
65.
From the given figure and values, find x
  • (i)
    (
    19
    ,
    -3
    )
  • (ii)
    (
    19
    ,
    -2
    )
  • (iii)
    (
    21
    ,
    -2
    )
  • (iv)
    (
    20
    ,
    -1
    )
  • (v)
    (
    0
    ,
    21
    )
Question 66
66.
    • The ratio of the bases of two triangles ABC and DEF is
    • 10
      :
      3
    • .
    • If the triangles are equal in area, then the ratio of their heights is
  • (i)
    10
    :
    1
  • (ii)
    11
    :
    3
  • (iii)
    10
    :
    6
  • (iv)
    9
    :
    3
  • (v)
    3
    :
    10
Question 67
67.
If the measures are as shown in the given figure, find  FG
  • (i)
    27.0 cm
  • (ii)
    26.0 cm
  • (iii)
    25.0 cm
  • (iv)
    24.0 cm
  • (v)
    23.0 cm
Question 68
68.
    • In the given figure, the two circles touch each other internally.
    • Diameter
    • OB
    • passes through the centre of the smaller circle.
    • OX = 9 cm
    • ,
    • OY = 21 cm
    • and radius of the inner circle is
    • 5.5 cm
    • .
    • Find the radius of the outer circle.
  • (i)
    12.83 cm
  • (ii)
    10.83 cm
  • (iii)
    11.83 cm
  • (iv)
    13.83 cm
  • (v)
    14.83 cm
    Assignment Key

  •  1) (iii)
  •  2) (ii)
  •  3) (ii)
  •  4) (i)
  •  5) (v)
  •  6) (i)
  •  7) (ii)
  •  8) (ii)
  •  9) (i)
  •  10) (ii)
  •  11) (iii)
  •  12) (ii)
  •  13) (iii)
  •  14) (iv)
  •  15) (ii)
  •  16) (iii)
  •  17) (v)
  •  18) (v)
  •  19) (v)
  •  20) (iii)
  •  21) (iv)
  •  22) (iii)
  •  23) (i)
  •  24) (i)
  •  25) (v)
  •  26) (ii)
  •  27) (iii)
  •  28) (v)
  •  29) (i)
  •  30) (v)
  •  31) (iii)
  •  32) (iv)
  •  33) (iv)
  •  34) (v)
  •  35) (ii)
  •  36) (iii)
  •  37) (i)
  •  38) (iv)
  •  39) (v)
  •  40) (iii)
  •  41) (ii)
  •  42) (v)
  •  43) (v)
  •  44) (v)
  •  45) (i)
  •  46) (v)
  •  47) (iii)
  •  48) (i)
  •  49) (iii)
  •  50) (ii)
  •  51) (i)
  •  52) (v)
  •  53) (iii)
  •  54) (v)
  •  55) (i)
  •  56) (ii)
  •  57) (iii)
  •  58) (i)
  •  59) (iii)
  •  60) (iii)
  •  61) (i)
  •  62) (v)
  •  63) (ii)
  •  64) (ii)
  •  65) (ii)
  •  66) (v)
  •  67) (iii)
  •  68) (i)