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[" 1."tan^(-1)sqrt(3)-Sec^(-1)(-2)" an "...

[" 1."tan^(-1)sqrt(3)-Sec^(-1)(-2)" an "pi/1+arctan(pi)/(8)1],[" (1) "pi],[" (iii) "-12" ."]

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tan^(-1)sqrt(3)-sec^(-1)(-2)=(pi)/(3)

tan^(-1)sqrt(3)-sec^(-1)(-2) is equal to(A) pi (B) -pi/3 (C) pi/3 (D) (2pi)/3

tan^(-1)sqrt(3)-sec^(-1)(-2) is equal to(a) pi (B) -pi/3 (C) pi/3 (D) (2pi)/3

tan^(-1)sqrt(3)-sec^(-1)(-2) is equal to (a) (B) (B) (C) (D) quad (2 pi)/(3)

tan^(-1)ax+(1)/(2)sec^(-1)bx=(pi)/(4)

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Show that tan^-1((-1)/sqrt3)+sec^-1(-2)-sin^-1(1/2)=pi/3

Prove that tan^(-1).(1)/(sqrt(x^(2) -1)) = (pi)/(2) - sec^(-1) x, x gt 1

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