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Let a         2 0, be fixed. If the integral 

Let a         2 0, be fixed. If the integral     tan x – tan tan x tan dx = A(x) cos 2 + B(x) sin 2 + C, where C is a constant of integration, then the functions A(x) and B(x) are respectively : (1) x –  and loge|cos(x – )| (2) x +  and loge|sin(x – )| (3) x +  and loge|sin(x + )| (4) x –  and loge|sin(x – )|

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