Find an angle theta , where 0 lt theta lt (pi)/(2) which increases twice as fast as its sine.
Consider the equation sectheta+ cottheta = 31/12 On the basis of above, answer the following If 0 lt theta lt (pi)/(2) , then minimum value of [tan theta] is equal to (where [ ] is G.I.F)
If 0 lt theta lt (pi)/2 and 5 tan theta = 4 then (5 sin theta - 3 cos theta) / (sintheta +2 cos theta ) = 5/14
If the equation x^2 +4x sintheta + tantheta=0\ (0 < theta < pi/2) has repeated roots, then theta equals (i) pi/12 (ii) pi/6 (iii) pi/12 or (5pi)/12 (iv) pi/6 or pi/12
Given sintheta=(3)/(5) . Find all the other T-rations, if theta lies in the first quadrant.
Given sintheta=(3)/(5) . Find all the other T-rations, if theta lies in the first quadrant.
If sec theta=13/12 , find sin theta and cot theta .