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Prove that : \[2\sec^{2}A-\sec^{4}A-2cosec^{2}A+cosec^{4}A=\cot^{4}A-\tan^{4}A\]
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@ganeshie8 @mukushla @waterineyes
Prove that : \[2\sec^{2}A-\sec^{4}A-2cosec^{2}A+cosec^{4}A=\cot^{4}A-\tan^{4}A\]
\(\sec^2 A=1+ \tan^2 A \) and \( cosec^2 A=1+ \cot^2 A \) just put them in the equation and get ur answer
i tried it but not getting
just do it carefully
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Use \(x^4=(x^2)^2\) and \((a+b)^2=a^2+2ab+b^2\)
that too
pls someone try it
\(\sec^4A=(\sec^2A)^2=(1+\tan^2A)^2\) Do you understand?
yes
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then i had solved it .
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