In ∆ ABC , BM & CN are perpendiculars from B and C respectively on any line passing through A . If L is the mid-point of BC , prove that ML = NL .
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In ∆BLM and ∆CLN
∠BML = ∠CNL = 90 degrees
Therefore, BL = CL
∠MLB = ∠NLC
So ∆BLM and ∆CLN are congruent
LM = LN (corresponding parts of congruent triangles)
∠BML = ∠CNL = 90 degrees
Therefore, BL = CL
∠MLB = ∠NLC
So ∆BLM and ∆CLN are congruent
LM = LN (corresponding parts of congruent triangles)
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I want it with figure please
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