`"cosec"theta+cottheta=sqrt(3)`

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

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

If "cosec"theta-cottheta=(1)/(sqrt(3)) where thetane0 , then what is the value of costheta ?

Find the most general value of theta which satisfies both the equations, (i) "sin"theta=-(1)/(2),costheta=-(sqrt(3))/(2) (ii) cosectheta=2,cot theta=-sqrt(3) (iii) cottheta=-(1)/(sqrt(3)),cosec theta=-(2)/(sqrt(3))

cot theta+cosec theta=sqrt3

If 5 cos theta = 3 , evaluate : ("cosec" theta-cottheta)/("cosec" theta + cottheta)

If cosec theta - cottheta = (1)/(3) , then cosec theta + cot theta =

If cosec theta - cottheta = (1)/(3) , then cosec theta + cot theta =

Eliminate theta " from the equations" x="cosec"theta+cottheta y="cosec"theta+cottheta .