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So I have to establish an identity... csc^4Ѳ-csc^2Ѳ=cot^4Ѳ+cot^2Ѳ can someone help me work through this please? I'd greatly appreciate it.
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Left side: \[\csc^4θ-csc^2θ\] \[=\csc^2θ(\csc^2θ-1)\] \[=\csc^2θ \cot^2θ\] Right side: \[\cot^4θ+\cot^2θ\] \[=\cot^2θ(\cot^2θ+1)\] \[=\cot^2θ\csc^2θ\] ∵ LS = RS ∴ QED
Thank you bunches!
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