3 rd question plss answer this question
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Answered by
4
HELLO......FRIEND!!
THE ANSWER IS HERE,
Given that , PQ||BC
In triangleAPQ & ABC,
angleAQP=angleACB
angleAPQ=angleABC
So,By AA similarity.
TriangleAPQ~TriangleABC
Ar of triangleAPQ/Ar of triangleABC=(AP/AB)^2
=> (AP/(AP+PB))^2
=> (1/(1+2))^2
=> (1/3)^2
=> 1/9.
:-)Hope it helps u.
THE ANSWER IS HERE,
Given that , PQ||BC
In triangleAPQ & ABC,
angleAQP=angleACB
angleAPQ=angleABC
So,By AA similarity.
TriangleAPQ~TriangleABC
Ar of triangleAPQ/Ar of triangleABC=(AP/AB)^2
=> (AP/(AP+PB))^2
=> (1/(1+2))^2
=> (1/3)^2
=> 1/9.
:-)Hope it helps u.
swathu1:
tqsm
Answered by
3
Hi Friend !!!!
==================
Given That ,
PQ || BC
in triangle APQ and in triangle ABC,
angle APQ = angle ABC
angle AQP = angle ACB
So , by AA Similarity they are similar
Δ APQ ~ Δ ABC
area of Δ ABC / area of Δ APQ = (AP / AB )²
= (AP /(AP+PB ))²
= (1/1+2)²
= 1/3²
= 1/9
Hope it helps u
==================
Given That ,
PQ || BC
in triangle APQ and in triangle ABC,
angle APQ = angle ABC
angle AQP = angle ACB
So , by AA Similarity they are similar
Δ APQ ~ Δ ABC
area of Δ ABC / area of Δ APQ = (AP / AB )²
= (AP /(AP+PB ))²
= (1/1+2)²
= 1/3²
= 1/9
Hope it helps u
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