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If f(x) = |(secx, cosx, sec^2x + cosxcosec^2x), (cos^2x, cos^2x, cosec^2x), (1, cos^2x, cosec^2x)|,

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If f(x) = |(secx, cosx, sec2x + cosxcosec2x), (cos2x, cos2x, cosec2x), (1, cos2x, cosec2x)|, then ∫f(x)dx for (x = 0, π/2) = ....

(a) 1/3 - π/3

(b) 1/3 - π/4

(c) 2/3 + π/3

(d) 4/3 - π/4

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The correct option (b) 1/3 - π/4

Explanation:

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