Prove why a company logo which comprises of an isosceles triangle inscribed within a

010595

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Hey guys, this is the question:

Prove why a company logo which comprises of an isosceles triangle inscribed within a circle (the vertices of the triangle are on the circumference) cannot have equal area inside the triangle as the segments outside.
 
Prove why a company logo which comprises of an isosceles triangle inscribed within a circle (the vertices of the triangle are on the circumference) cannot have equal area inside the triangle as the segments outside.
What is meant by "the segments outside"? (Line segments are two-dimensional and, as such cannot have "area".)

When you reply, please include a clear listing of your thoughts and efforts so far, so we can see where you're getting stuck. Thank you! ;)
 
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