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WorksheetsSimilar Triangles Class 10
Total questions: 10
Worksheet time: 6mins
A: In the figure , ΔADB∼ΔCAB
R: In ΔABC,∠A=90° and AD⊥BC
See the figure and answer the question?
a
b
c
d
A: In the Figure MYXM=NZYN
R: M is the mid-point of side XY.
a
b
c
d
A: ΔMAP∼ΔCOB by SAS similarity
B: In ΔMAP and ΔCOB by SAS similarity
a
b
c
d
In the figure RX∥YZ , the value of m is :
4.8 cm
6.4 cm
3.2 cm
3 cm
If ΔCAM∼ΔSOB and ∠A=39°,∠B=97°then∠C=?
97°
44°
39°
41°
" InΔBCD,PCBP=QDBQthen PQ∥CD" is the statement for
Pythagoras Theorem
Basic Proportionality Theorem
Converse of Pythagoras Theorem
Converse of BPT
If ar(ΔLAG)=81 cm2, LG=6cm and WY=4cm
find ar (ΔWXY)
9cm2
16cm2
4cm2
36cm2
A ladder is placed against a wall on the ground. The angle formed between ladder and ground is :
Right Angle
Obtuse Angle
Acute Angle
Straight Angle
Which of the following is not true for
Where FH2+GH2=FG2 ?
∠H=90°
FH is the hypotenuse
FH<FG
FG is the hypotenuse
The Perimeters of two similar triangles are 56cm and 35 cm. The ratio of the areas of the these triangles is :
8:7
7:5
8:5
7:8
