In the figure if AB = AD and AB bisects angleA. Show that triangleABC ≈ triangleADC.
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Step-by-step explanation:
Proof : In ∆ABC & ∆ ADC, we have :
AB = AD. (given)
ang. DAC = ang. BAC. (given)
AC = AC. (common)
Therefore , ∆ABC cong. ∆ADC (SAS rule)
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Step-by-step explanation:
IN triangle ABC and Triangle ADC
ab = ad (given)
/_dac = /_cab (bisected)(halves of the same quantity are equal)
ac = ac (common)
Δ ABC ≅ ΔADC (SAS congruency)
HENCE PROVED
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