If `asec theta+btan theta=c` then `(atan theta+b sectheta)^2=`

If asec theta + b tan theta = c then ( theta + bsec theta)^(2) =

If : sec theta * tan theta (sectheta + tan theta) + (sec theta - tan theta) = sec^(n) theta + tan^(n) theta, "then" : n = A)1 B)2 C)3 D)4

If sectheta=A, cosec theta=B , then

If cottheta-tantheta=sectheta then theta =

If sec theta-tan theta=x and sectheta+tan theta=1/x then class sin theta and cos theta

x = asec^(3) theta tan theta , y = tan^(3) theta sec theta then sin^(2) theta =

The locus of the point ( a sec theta + b tan theta , bsec theta +atan theta) where 0 le theta lt 2pi is

Simplify sectheta[(sec theta,tan theta),(tan theta,sec theta)]-tan theta[(tan theta, sec theta),(sec theta, tan theta)]

If sectheta.sin theta = 0 , then find the value of theta .

If sec theta +tan theta = 2+sqrt3 , value of sectheta is