Plz help me getting no 26.....plz
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Hope this is helpful.
There appears to be an issue with this problem as the conclusion is not true in general. It is only true when ∠BAC = 60°.
If ABO'C were a parallelogram, then
∠CBO' = ∠ACB [ since BO' parallel to AC ]
= ∠ABC [ by symmetry about the line AO ]
Also, ∠CBO' = ∠DBO' [ by symmetry about BO' ].
So the three angles ∠ABC, ∠CBO', ∠DBO' at B would all be equal and yet form a straight line, so the would all equal to 60°.
In particular, this means the triangle ABC would need to be equilateral for ABO'C to be a parallelogram.
Without the additional information that ∠BAC = 60°, it is possible that ABC is not an equilateral triangle, and therefore ABO'C in not a parallelogram after all!
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