in the adjoining figure ABCD is a rectangle b m and n are perpendicular from B and D respectively on AC prove that BM=DN
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In a triangles BMC and DNABC = DA (Opposite sides)
∠BCM = ∠DAN (alternate angles)
∠DNA = ∠BMC = 90° [DN and BM are perpendicular to AC]
So by AAS Congruency criterion
ΔBMC ≅ ΔDNA
BM = DN (By CPCT)
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