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chapter:circles
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Let, the centre be O and two equals chords be AB and CD that intersect at E
then, M and N point on AB and CD respectively
To proveAE=DE and BE=CE
IN, ΔOME and ΔONE
OM=ON {∵ Equal chords are equidistant from centre}
OE=OE {∵Common}
∴ΔOME ≅ ΔONE
∴ ME=NE {∵C.P.C.T}
AM+ME=DN+NE {∵AM=DN=}
AE=DE
AB-AE=CD=DE
BE=CE
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