![Elements of geometry and trigonometry . to each other as their bases ;hence ADE : DEC : : AE : EC. But the triangles BDE. DEC, are equivalent ; and therefore,we have ( Elements of geometry and trigonometry . to each other as their bases ;hence ADE : DEC : : AE : EC. But the triangles BDE. DEC, are equivalent ; and therefore,we have (](https://c8.alamy.com/comp/2AJ4NBF/elements-of-geometry-and-trigonometry-to-each-other-as-their-bases-hence-ade-dec-ae-ec-but-the-triangles-bde-dec-are-equivalent-and-thereforewe-have-book-ii-prop-iv-cor-ad-db-ae-ec-cor-1-hence-by-composition-we-have-ad-db-ad-ae-ec-ae-or-ab-ad-ac-ae-and-also-ab-bd-ac-ce-cor-2-if-between-two-straight-lines-ab-cd-any-numberof-parallels-ac-ef-gh-bd-c-be-drawn-those-straightlines-will-be-cut-proportionally-and-we-shall-have-ae-cf-eg-fh-gb-hd-for-let-o-be-the-point-where-ab-andcd-meet-in-the-triangle-oef-t-2AJ4NBF.jpg)
Elements of geometry and trigonometry . to each other as their bases ;hence ADE : DEC : : AE : EC. But the triangles BDE. DEC, are equivalent ; and therefore,we have (
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In the given figure, GH || IJ and AC ||BD. AB and CD are bisector of `/_EAH and /_FCJ` respect - YouTube
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