ABC is a right triangle such that AB = AC and bisector or angle C intersects the side AB
at D. Prove that AC + AD = BC.
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Answer:
We have an equilateral right angle triangle,
Let AB=AC=1
the hypotenuse BC= sqrt(2) =r2
Applying the sine rule in the divided triangles gives
AD/1 =( 1-AD)/r2
Hence
AD (1+r2)=1
AD (1+r2)(r2-1)=r2-1
AD = r2-1
Or
r2 =1 +AD
BC=AC+AD
Step-by-step explanation:
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