In the triangle, If $$AB = AC$$ and $$\angle ABC = 72^\circ$$, then $$\angle BAC$$ is:
 By triangle properties,
When AB = AC then $$\angleABC = \angleACB$$ so,
In$$\triangle$$ ABC,
$$\Rightarrow$$ $$ \angle ABC +Â \angle ACB +Â \angle BAC = 180^{0}$$
$$\Rightarrow \angle ABC +Â \angle ABCÂ + \angle BAC = 180^{0}$$
$$\Rightarrow 72^{0} +Â 72^{0} +Â \angle BAC = 180^{0}$$
$$\Rightarrow \angle BAC =Â 180^{0} -Â 144^{0} = 36^{0}$$
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