`theta=s ec^(- 1)(2/(sqrt(3)))`

The most general value of theta which satisfies both the equation tan theta=sqrt(3) and cos ec theta=-(2)/(sqrt(3)) is

sec^(2)cot^(-1)((1)/(sqrt(3)))+tan^(2)cos ec^(-1)(sqrt(2))

If cot theta=(3)/(4), prove that sqrt((sec theta-cos ec theta)/(sec theta+cos ec theta))=(1)/(sqrt(7))

If tan theta=(1)/(sqrt(2)), find the value of (cos ec^(2)theta-sec^(2)theta)/(cos ec^(2)theta+cot^(2)theta)

Given that tan theta=(1)/(sqrt(5)), what is the value of (cos ec^(2)theta-sec^(2)theta)/(cos ec^(2)theta+sec^(2)theta)

Given tan theta=(1)/(sqrt(5)), what is the value of (cos ec^(2)theta-sec^(2)theta)/(cos ec^(2)theta+sec^(2)theta)?

If tan theta=(1)/(sqrt(7)), find the value of (cos ec^(2)theta-sec^(2)theta)/(cos ec^(2)theta+sec^(2)theta)

If theta is an acute angle and tan theta=(1)/(sqrt(7)), then the value of (cos ec^(2)theta-sec^(2)theta)/(cos ec^(2)theta+sec^(2)theta) is 3/4b.1/2 c.2d.5/4

If sec theta-cos ec theta=(4)/(3) then show that theta=(1)/(2)sin^(-1)((3)/(4))

(tan ^ (- 1) (sqrt (3)) - sec ^ (- 1) (- 2)) / (cos ec ^ (- 1) (- sqrt (2)) + cos ^ (- 1) (- (1) / (2))) =