Consider an obtuse angled Δ ABC in which the difference between the largest and the smallest angle is π2. Also, the sides of Δ ABC are in arithmetic progression. The points A, B, C lie on circle x2+y2=1.

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Consider an obtuse angled $Δ A B C$ in which the difference between the largest and the smallest angle is $\frac{π}{2} .$ Also, the sides of $Δ A B C$ are in arithmetic progression. The points A, B, C lie on circle $x^{2} + y^{2} = 1.$

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