prove that AD/BD=AE/BE
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Triangle ADC is similar to Triangle BDC by theorom of SIMILARITY OF RIGHT ANGLED TRIANGLES
BY THEOREM OF ANGLE BISECTOR
AE/BE = AC/BC
squaring on both sides
AE^2/BE^2 = AC^2/BC^2
..........(1)
A(ADC)/A(BDC) = AD / BD
...........(2)
Also both triangles are similar
So BY THE THEOREM OF SIMILAR TRIANGLES,
A(ADC)/A(BDC) = AC^2/BC^2
............(3)
from (2) & (3),
AD / BD = AC^2/BC^2
from (1)
AD / BD = AE^2/BE^2
This question is from today's Maharashtra board question paper.
sayyad23:
yes,it is the 10th final exam maths question and thanks to giving answer
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