Area of the largest triangle that can be inscribed in a semi-circle of radius r units is
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Take a point C on the circumference of the semi-circle and join it by the end points of diameter A and B .
C = 90 [ by property of circle ]
[ angle in a semi-circle is right angle ]
So, ABC is right angled triangle.
Area of largest ABC = AB CD
= 2r r
= r2 sq units
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