`cot(tan^(-1)sqrt(3))`

cot^(-1)(-sqrt(3))

Angle between the parabolas y^(2)=4(x-1) and x^(2)+4(y-3)=0 at the common end of their locus rectum,is - (A) tan^(-1)(1)(B)tan^(-1)(1)+cot^(-1)(2)+cot^(-1)(3)(C)tan^(-1)(sqrt(3))(D)tan^(-1)(2)+tan^(-1)(3)

If tan^(-1)x-cot^(-1)x=tan^(-1)(1)/(sqrt(3)) find the value of x.

Evaluate each of the following: cot^(-1)(1)/(sqrt(3))-csc^(-1)(-2)+sec^(-1)((2)/(sqrt(3)))cot^(-1){2cos(sin^(-1)(sqrt(3))/(2))}csc^(-1)(-(2)/(sqrt(3)))+2cot^(-1)(-1)tan^(-1)((1)/(sqrt(3)))+cot^(-1)((1)/(sqrt(3)))+tan^(-1)(sin(-(pi)/(2)))

Find the value of tan^(-1)sqrt(3)-cot^(-1)-sqrt(3)

Evaluate tan^(-1)sqrt(3)-cot^(-1)(-sqrt(3))

If tan^(-1)(-sqrt(3))+cot^(-1)x=pi , then the value of x is :

If cos(tan^(-1)(sin(cot^(-1)sqrt(3))))=y, then

Find the value of tan^(-1)(-1/(sqrt(3)))+cot^(-1)((1)/(sqrt(3))) + tan^(-1)[sin'((-pi)/(2))] .

Write the principal value of tan^(-1)sqrt(3)-cot^(-1)(-sqrt(3))