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Similar Triangles Class 10

Total questions: 10

Worksheet time: 6mins

Name
Class
Date
1.

A: In the figure , ΔADBΔCAB\Delta ADB\sim\Delta CAB  



R: In  ΔABC,A=90° and ADBC\Delta ABC,\angle A=90\degree\ and\ AD\perp BC  

See the figure and answer the question?

a)

a

b)

b

c)

c

d)

d

2.

A: In the Figure  XMMY=YNNZ\frac{XM}{MY}=\frac{YN}{NZ}  
R: M is the mid-point of side XY.

a)

a

b)

b

c)

c

d)

d

3.

A:  ΔMAPΔCOB by SAS similarity\Delta MAP\sim\Delta COB\ by\ SAS\ similarity  

B: In  ΔMAP  and ΔCOB by SAS similarity\Delta MAP\ \ and\ \Delta COB\ by\ SAS\ similarity  

a)

a

b)

b

c)

c

d)

d

4.

In the figure  RXYZRX\parallel YZ , the value of m is :

a)

4.8 cm

b)

6.4 cm

c)

3.2 cm

d)

3 cm

5.

If  ΔCAMΔSOB and A=39°,B=97°thenC=?\Delta CAM\sim\Delta SOB\ and\ \angle A=39\degree,\angle B=97\degree then\angle C=?  

a)

 97°97\degree   

b)

 44°44\degree  

c)

 39°39\degree  

d)

 41°41\degree  

6.

 " InΔBCD,BPPC=BQQDthen PQCD""\ In\Delta BCD,\frac{BP}{PC}=\frac{BQ}{QD}then\ PQ\parallel CD"  is the statement for


a)

Pythagoras Theorem

b)

Basic Proportionality Theorem

c)

Converse of Pythagoras Theorem

d)

Converse of BPT

7.

  If ar(ΔLAG)=81 cm2, LG=6cm and WY=4cm\ If\ ar\left(\Delta LAG\right)=81\ cm^2,\ LG=6cm\ and\ WY=4cm  

find  ar (ΔWXY)ar\ \left(\Delta WXY\right)  

a)

 9cm29cm^2  

b)

 16cm216cm^2  

c)

 4cm24cm^2  

d)

 36cm236cm^2  

8.

A ladder is placed against a wall on the ground. The angle formed between ladder and ground is :

a)

Right Angle

b)

Obtuse Angle

c)

Acute Angle

d)

Straight Angle

9.

Which of the following is not true for


 Where FH2+GH2=FG2 ?Where\ FH^2+GH^2=FG^2\ ?  

a)

 H=90°\angle H=90\degree  

b)

 FH is the hypotenuseFH\ is\ the\ hypotenuse  

c)

 FH<FGFH<FG  

d)

 FG is the hypotenuseFG\ is\ the\ hypotenuse  

10.

The Perimeters of two similar triangles are 56cm and 35 cm. The ratio of the areas of the these triangles is :

a)

8:78:7

b)

7:57:5

c)

8:58:5

d)

7:87:8