ABC is an isosceles triangle with AB = AC and AD is
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median from the vertex A to base BC
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We have
AB=AC
⇒∠B=∠C
As AD is altitude, hence
∠ADB=∠ADC=90∘
Three pairs of equal parts in △ADB and △ADC are
AB=AC
∠B=∠C
∠ADB=∠ADC
As two paris of angles in △ADB and △ADC are
equal, hence the third pair will also be equal
∠DAB=∠DAC
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