Observe the given construction, AF is the angular bisector of \(\angle BAE\) and AC is the angular bisector of \(\angle BAF\). If \(\angle BAE\) = \(60^\circ\), then \(\angle{BAC}\) will be
A
60∘
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B
15∘
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C
30∘
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D
10∘
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Solution
The correct option is B15∘ ∠BAE=60∘ [Given] AF is angle bisector of 60∘ ⇒∠BAF=30∘ and AC is angle bisector of 30∘ ⇒∠BAC=15∘