if o is the center of given circles then prove that angle BAC+ angle OBC=90?
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Answer:
O is circumcentre of ΔABC, join OB and OC. We know that
∴∠BOC=2∠BAC
z=2x
In ΔOBC
∠OBC+∠OCB+∠BOC=180
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y+z+y=180°
2y+z=180°
2y+2x=180°
2(x+y)=180°
x+y=90°
∠BAC+∠OBC=90°
or ∠OBC+∠BAC=90°
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