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Prove that \(\frac{sin\,A+sin3\,A+sin5\,A+sin7\,A}{cos\,A+cos3\,A+cos5\,a+cos7\,A}=tan\,4\,A.\)

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LHS = \(\frac{(sin\,7A+sin\,A)+(sin\,5A+sin\,3A)}{(cos\,7A+cos\,A)(cos\,5A+cos\,3A)}\)

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