\int (\tan ^2(2 x)-\cot ^2(2 x)) \dx=

Correct Answer is : 12(tan2x+cot2x)+C

\frac{-1}{2}(\tan 2 x+\cot 2 x)+C

\frac{1}{2}(\tan 2 x-\cot 2 x)+C

\frac{-1}{2}(\tan 2 x-\cot 2 x)+C

\frac{1}{2}(\tan 2 x+\cot 2 x)+C

KEAM 2022 Math Solved Paper

Question : 35 of 120

Marks: +1, -0

∫(tan2(2x)−cot2(2x))‌dx=

‌
−1
2
(tan‌2‌x+cot‌2‌x)+C
2(tan‌2‌x+cot‌2‌x)+C
‌
1
2
(tan‌2‌x−cot‌2‌x)+C
‌
−1
2
(tan‌2‌x−cot‌2‌x)+C
‌
1
2
(tan‌2‌x+cot‌2‌x)+C

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