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Please help! How do you prove that two circles constructed (the circumscribed circle and the inscribed circle) are similar using the radius for each?
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@ash2326
@robtobey
@Compassionate
@primeralph
Are similar? If radius is the only basis, then of course they are similar. Any two circles will be similar.
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Inscribed in what?
Bisect two angles. Wherever the lines of bisection meet is the center of a circle with a radius touching the sides of the circle.
|dw:1387392838548:dw|
I don't think they meet at the same point.
All circles are similar to each other, I don't see how being inscribed or circumscribed affect that.
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To me the question isn't clear enough. Every two circles are similar because the have only one defining factor.
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