CD Tesis
Pengembangan Teorema Morley Pada Segiempat
Morley’s Theorem generally applies in a triangle. In this thesis Morley’s Theorem is proved in a quadrilateral and special rectangles and also the side length of Morley’s quadrilateral is determined. Quadrilaterals discussed in this paper are square, rectangle, rhombus, kite and isosceles trapezium. Simpler ways are used to prove by applying congruence concept and trigonometric concepts. The results obtained are if quadrilateral is a square then Morley’s square is formed, if quadrilateral is a rectangle then Morley’s rhombus is formed, if quadrilateral is a rhombus then Morley’s rectangle is formed, if quadrilateral is a kite then Morley’s isosceles trapezium is formed, if quadrilateral is a isosceles trapezium then Morley’s kite is formed. Morley’s Theorem in special quadrilateral produces a Morley’s special quadrilateral.
Keywords: Morleys Theorem, congruence concept, trigonometry
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