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      Circumcenter/Circumcircle - 
		Index 5 | 
    
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		Proposed Problem 138. 
		Circumcenter.Nagel's Theorem, Orthic Triangle, Altitudes, Circumradius, 
		Perpendicular.
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		Proposed Problem 94. 
		Circumcenters.Similar Triangles, Circumcircles, Circumradii.
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		Proposed Problem 93. 
		Circumcenters.Similar Triangles, Circumcircles, Parallelogram.
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		Proposed Problem 92. 
		Circumcenters.Similar Triangles, Circumcircles, Circumradii, Parallel.
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		Proposed Problem 86. Circumcenter 
		of the intouch triangle.Intouch and Extouch Triangles, Areas.
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		Intouch and Extouch Triangles. Puzzle cut: 20 Piece Classic 
		Based on Proposed Problem 86.
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		Proposed Problem 83. 
		Circumcenter.Area of the Excircle Contact Triangle, exradius, circumradius.
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		Proposed Problem 82. 
		Circumcenter.Area of the Contact Triangle, inradius, circumradius.
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		Proposed Problem 81. 
		Circumcenter.Area of a triangle, side, inradius, circumradius.
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		Proposed Problem 67: CircumcenterTriangle, Circumcircle, Angles, Cyclic Quadrilateral.
 
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      Miquel's 
		Pentagram with Dynamic Geometry. Circumcenters.You can alter the pentagram dynamically in order to test and 
		prove (or disproved) conjectures and gain mathematical insight that is 
		less readily available with static drawings by hand.
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        Miquel's Pentagram Theorem 
		Interactive proof with animation and key theorems.
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				Adams' Circle 
				Theorem. Circumcenter of 
				the contact triangle
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		Lemoine Theorem. 
		Circumcenter. | 
	
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		Sawayama -Thebault's 
		theorem. Circumcenter.  | 
	
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		 | 
					
					
					Circulo de los Nueve Puntos: Spanish version. 
					
					
					Nine-Point Center, Nine-Point Circle, Euler Line (English 
					version) . Interactive illustration.
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        The Bevan Point The 
		circumcenter of the excentral triangle. Illustration with animation. | 
	
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        The Bevan Point: Puzzle 
        
		The circumcenter of the excentral triangle. | 
	
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		Proposed Problem 248. Napoleon's Theorem III. Inner and outer Napoleon triangles, Area.
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		Proposed Problem 247. Napoleon's Theorem II. Internal Equilateral triangles. Inner Napoleon 
		triangle.
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		Proposed Problem 246. Napoleon's Theorem I. External Equilateral triangles.
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