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ctg^5*csc^2x
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=c^4g^5stx
that equaks to c^6g^5stx angelicatorrea11
s/he is wrong
What is ctg. Cotangent? O_o
ya c: i guess so
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\[\sf (\cot(x))^5(\csc(x))^2\] I'm gussing.
You know \(\sf \cot^2(x) = \csc^2(x) - 1 ~ , ~ \csc^2(x) = \cot^2(x) +1\)\[\sf [\cot^2(x)\cdot \cot^3(x) ](1+\cot^2(x))\]\[\sf (1-\csc^2(x))(cot^3(x))(1+\cot^2(x))\]
\[\sf \color{red}{(1-\csc^2(x))}(cot^3(x))\color{red}{(1+\cot^2(x))}\]\[=\sf (cot^3(x))\color{red}{(1-csc^4(x))}\]
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