Elements of Plane Geometry

Cover Elements of Plane Geometry
Elements of Plane Geometry
Franklin Ibach
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A straight line cannot cut a circumference in more than two points. Q. E. D.
8* 90 ELEMENTS OF PLANE GEOMETRY.
THEOREM IV.
186. In equal circles, or in the same circle, equal angles at the centre intercept equal arcs.
Let and P be the centres of the equal Os ABC and DEF, and let Z_ a = /- b.
I) To prove that arc AB = arc DE.
Place the OABC on the ODEF so that Z_ a coincides with Z_ b.
OA = OB = PD = PE; (182) A falls on D, and B falls on E; ABO = DEP, (14) and arc AB = arc D JE. Q. E. D.
187. C
...OR. J?i equal circles, or in the same circle, equal arcs subtend equal angles at the centre.
ELEMENTS OF PLANE GEOMETRY.
91 THEOREM V.
188. In equal circles, or in the same circle, equal arcs are subtended by equal chords.
In the equal Os ABE and CDF, let arc AB = arc CD.
To prove that chord AB = chord CD.
Draw the radii OA, OB, PC, PD. OA = PC, OB = PD, and Z. A = /- b ; and chord AB chord CD.
(182) (182) (187) (83) Q. E. D.
189. COR. In equal circles, or in the same circle, equal chords subtend equal arcs.


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