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A kite, by definition, has 2 sets of consecutive congruent sides. Using this definition, let's prove that the diagonals of a kite are perpendicular.
A kite, by definition, has 2 sets of consecutive congruent sides. Using this definition, let's prove that the diagonals of a kite are perpendicular. Start by completing the diagonal constructions in this Geometry Tool B. Given: kite FGHJ Prove: FH 1 GJ G H Statement Reason FGHJ is a kite [Select] [Select] C FGFJ F is equidistant from G and J [Select] F is on the perpendicular bisector of [Select] GJ HG HJ [Select] H is equidistant from G and J [Select] H is on the perpendicular bisector of [Select] GJ FH is the perpendicular bisector of [Select] GJ FH 1 GJ [Select] C
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