`1+cottheta="cosec"theta`

Solve the equation tantheta-cottheta="cosec"theta

Solve the equation tantheta-cottheta="cosec"theta

Prove that : (i) (1)/(sectheta-tantheta)+(1)/(sectheta+tantheta)=2sectheta " " (ii) ("cosec "theta+cottheta)/("cosec "theta-cottheta)=("cosec "theta+cottheta)^(2)

Prove that : (i) (1)/(sectheta-tantheta)+(1)/(sectheta+tantheta)=2sectheta " " (ii) ("cosec "theta+cottheta)/("cosec "theta-cottheta)=("cosec "theta+cottheta)^(2)

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

If theta is a positive acute angle and "cosec"theta=sqrt(3) , then the value of cottheta-"cosec"theta is

Prove that : sqrt((1+costheta)/(1-costheta))="cosec"theta+cottheta

Prove that : sqrt((1+costheta)/(1-costheta))="cosec"theta+cottheta

If 3 tantheta+ cottheta = 5cosec theta, then prove that costheta =1/2

(cot theta + "cosec" theta -1)/( cot theta - "cosec" theta +1) is