Plz solve this question and give the step by step solution.... Don't give irrelevant answers...
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Answer:
LHS: --+
2(Sec^2x - Cosec^2x) + (Coesc^4x - Sec^4x)
Take Sec^2x-cosec^2x as common
=Sec^2x-cosec^2x(2-cosec^2x-sec^2x) [ Since a^2-b^2=(a+b)(a-b)]
=[(1+tan^2x)-(1+cot^2x)][2-(1+tan^2x)-(1+cot^2x)] [Since trigonometric identities}
=(tan^2x-cot^2x)(-tan^2x-cot^2x)
=Cot^4x-tan^4x
=RHS
Hence proved
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gm sis..
I m in 10th clss
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