Segment GL is 3.7 cm, segment LF is 1.2 cm, segment DL is 1.8 cm, and segment LE is 2.6 cm. Why are the measurements incorrect?
the product of intercepts if intersecting chards are equal DL x LE = 1.8 x 2.6 =4.68 GL x LF = 3.7 x 1.2 = 4.44
how could i show that in a proof?
the numeric proof is above for a theoretical proof join GD and FE you now have 2 triangles in which you will prove are similar angle D = angle F angles in the same segment Angle G = ange E as above equal angles at L vertically opposite therefore the triangles are similar then using the ratios of corresponding sides in similar triangles \[\frac{DL}{FL} = \frac{GL}{EL}\] or EL x DL = FL x GL
Would i use transitive property of equality when writing EL x DL = FL x GL? and also when multiplying would my reason be the commutative property of multiplication?
this seems really complex for a very simple numeric problem... I would state the circle geometry property about chords... and then just show it
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