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OpenStudy (anonymous):
OpenStudy (anonymous):
^^^^^^^^HELP^^^^^^^^^^^^^
OpenStudy (mathmate):
According to the diagram, the circle is inscribed in an angle. By inscribing, we mean that the two legs of the angle are tangent to the circle.
So look for an angle whose two legs are tangent to the given circle, and that's the answer.
OpenStudy (anonymous):
<HDG?
OpenStudy (anonymous):
3
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OpenStudy (mathmate):
Not exactly.
HDG is completely inside the circle, so its legs cannot be tangent to the circle.
One of the requirements for a line to be tangent to a circle is that it must be completely outside the circle, with only one single point touching the circle.
OpenStudy (anonymous):
<ABD
OpenStudy (anonymous):
correct?
OpenStudy (mathmate):
Actually, yes. I misread the question. The angle is inscribed IN the circle, and not the other way round. So your answer was correct. Sorry for the mistake.
OpenStudy (anonymous):
no Problem!!
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