\int \sec (x-\frac{\pi}{3}) \sec (x+\frac{\pi}{6}) \dx= [AP EAPCET 26 May 2025 S1]

Correct Answer is : log|cos(x−π3)cos(x+π6)|+c

\log {| \binom{ \sec (x-\frac{\pi}{3}) }/{ \sec (x+\frac{\pi}{6}) } |}+c

\log {| \binom{\cos (x-\frac{\pi}{3}) }/{\cos (x+\frac{\pi}{6}) } |}+c

\log {| {{\cosec} (x-\frac{\pi}{3}) }/{{\cosec} (x+\frac{\pi}{6}) } |}+c

\log {| \binom{ \sin (x-\frac{\pi}{3}) }/{ \sin (x+\frac{\pi}{6}) } |}+c

AP EAPCET 26 May 2025 Shift 1 Paper

Section: Mathematics

Question : 71 of 160

Marks: +1, -0

∫ sec(x−‌

) sec(x+‌

)‌dx=

[AP EAPCET 26 May 2025 S1]

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