ABC is a right-angled triangle and O is mid-point of the side opposite to right angle. Prove that O is equidistant from A,B and C
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Answer:
If b = 45°
it is equidistant to point a, b and c
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Step-by-step explanation:
Draw lines AD and DC such that AD ||BC ,
ABIIDC AD = BC , AB = DC
ABCD is a rectangle as opposite sides are equal
and parallel to each other and all the interior angles are of 90 degrees
In a rectangle, diagonals are of equal length and also these bisect each other.
Hence, AO=OC=BO=OD
Thus, O is equidistant from A, B, and C.
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