[Untitled]

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Surely it should be "'a' semicircle is" to be grammatically correct? I did add it but it has since been taken out. -- Graham  :) | Talk 15:15, 25 Apr 2004 (UTC)

Edit conflict. I added the stubnote you had put in from the top window, but didn't see that you had also added an article at the beginning of the article. So yes, keep "a" in. Wiwaxia 11:37, 28 Apr 2004 (UTC)

1-dimensional or 2-dimensional?

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This article presents just one use of the word semicircle, namely, as a synonym to "half-disc". The article is a bit unclear in this and some other points; it claims that this two-dimensional item "forms half of a circle"; but mathematicians in general define a circle to be 1-dimensional. There is also a mentioning of "any triangle inscribed in a semicircle"; what is meant is however something more restricted.

See Talk:Circle#The (unhappy) ambiguity of usage for further comments. JoergenB (talk) 21:02, 28 July 2010 (UTC)Reply

I agree, article looks inconsistent, confusing half-disc for semicircle.--84.108.213.97 (talk) 07:32, 15 June 2011 (UTC)Reply

A triangle inscribed in a semicircle is always a right triangle.

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I removed the comment "A triangle inscribed in a semicircle is always a right triangle." from the first paragraph. I think it is clearly wrong, however the person who wrote this may be thinking of something else. So, I am at least making an effort to make a comment here. John W. Nicholson (talk) 01:32, 10 January 2013 (UTC)Reply

Clearly, an equilateral triangle (or other triangles) can be made with one point on the diameter and two points on the arc length. Maybe this: Thales' theorem states that if A is any point of the circle with diameter BC (except B or C themselves) ABC is a right triangle where A is the right angle. John W. Nicholson (talk) 01:45, 10 January 2013 (UTC)Reply
However, the semicircle is an open curve and the diameter is not part of it. Grassynoel (talk) 14:11, 4 November 2024 (UTC)Reply

Merge

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Should we merge this article with circle? Benji3.141 (talk) 16:35, 5 June 2014 (UTC)Reply

Semicircle

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How many diameter can draw in a semicircle 171.48.122.46 (talk) 13:43, 2 September 2024 (UTC)Reply

@tell me , How many diameter can draw in a semicircle 117.96.171.203 (talk) 13:43, 3 September 2024 (UTC)Reply

Area

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The area of an open curve is zero, isn't it? Grassynoel (talk) 14:09, 4 November 2024 (UTC)Reply