SSC CGL 202251)If \(Cos A = {{9} \over 41} \), find cot A.
\({{9} \over 40} \)
SSC CGL 202252)If tan2 θ = 1 - a2, then the value of sec θ + tan3 θ cosec θ is:
\((2 - a^2)^{{3} \over 2}\)
SSC CGL 202253)If tan (α + β) = a, tan (α - β) = b, then the value of tan 2α is :
\(\rm \frac{a+b}{1-ab}\)
SSC CGL 202254)If A is an acute angle, the simplified form of
\(\rm \frac{{\cos (\pi - A).\cot \left( {\frac{\pi }{2} + A} \right)\cos ( - A)}}{{\tan (\pi + A)\tan \left( {\frac{{3\pi }}{2} + A} \right)\sin (2\pi - A)}}\) is :
Cos A
SSC CGL 202255)If \(sec \theta + \frac{1}{cos \theta}=2\), find the value of \(sec^{55} \theta + \frac{1}{sec ^{55} \theta}\).
SSC CGL 202256)If \({tan40^0}={\alpha}\) , then find\(\frac{tan320^0 - tan 310^0}{1 + tan320^0.tan 310^0}\) .
\(\frac{1 - \alpha^2}{2\alpha}\)
SSC CGL 202257)If \( tan^2\theta + tan^4\theta = 1 \), then:
SSC CGL 202258)If a = 45° and b = 15°, what is the value of \({\cos (a - b ) - \cos (a + b)} \over {\cos(a - b) + \cos(a + b)}\) ?
2 - √3
SSC CGL 202259)What is the value of cosec 15° sec 15°?
4
SSC CGL 202260)\(\rm {\cos A \over {1 - \tan A}} + {\sin A \over {1 - \cot A}}\) = ________.
sin A + cos A