" 7."cosec theta+cot theta=sqrt(3)

If "cosec" theta -cot theta=sqrt(2) -1 , calculate the value of ("cosec" theta+cot theta) .

If cosec theta =2 cot theta=sqrt(3) p,where ' theta ' is an acute angle,then the value of p is:

If cosec theta+cot theta=sqrt(3) , then detemine the value of both "cosec"theta and cot theta .

If cosec theta-cot theta=(1)/(sqrt3) ,where theta ne 0 then what is the value of cos theta ?

Find the most general value of theta , which satisfies both the equations : cosec theta=2, cot theta= -sqrt3 .

Solve the following trigonometric equation : cosec theta= cot theta+sqrt3 .

If "cosec" theta + cot theta = (13)/5 then cot^(2) theta - "cosec"^(2) theta = (25)/12

cot theta+cosec theta=sqrt3

If cot theta + cosec theta = sqrt(3) then theta =