Please anyone answer this 6th question with explanation. I will make u brainliest...
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Step-by-step explanation:
As we can see the triangle ABC and triangle ADC are part of a rectangle in which the sides AC and BD are diagonal.
O is the centre of the rectangle.
As we know that all points (ie. A, B , C , D) are at equal distance from The center.
that's why A,B, and C are equidistant from O
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Answer:
∆ABC is a right triangle of the triangle. O is the midpoint of the hypotenuse of a right triangle. A rectangle is drawn perpendicular to the right triangle and parallel to the ground by a dotted line, respectively.
Evidence / Prove that: The ears of the rectangle bisect each other.
Proof: Two triangles of the rectangle ABCD: AOD and BOC between, (i) <AOD = opposite <BOC (AC and BD intersect) (ii) <OAD = alternate <OCB (AD || BC and AC intersect) (iii ) <ODA = alternate <OBC (for exactly the same reason as above)
: .∆ AOD≈∆BOC. [Under A-A-A terms of uniformity]
.: Similar arms of a uniform triangle are equal to each other. OA = OC and OD = OB.
In this way we proved that O is equidistant from A,B and C.
Hope you understand.
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