sin theta=(3)/(4)," show that "sqrt((cosec^(2)theta-cot^(2)theta)/(sec^(2)theta-1))*(pi)/(3)

If sin theta=(3)/(4), prove that sqrt((cos ec^(2)theta-cot^(2)theta)/(sec^(2)theta-1))=(sqrt(7))/(3)

If sin theta=(3)/(4), then prove that sqrt((cos ec^(2)theta-cot^(2)theta)/(sec^(2)theta-1))=(sqrt(7))/(3)

If 4sin theta=3 ,find the value of x if sqrt((cosec^(2)theta-cot^(2)theta)/(sec^(2)theta-1))+2cottheta=(sqrt(7))/(x)+costheta

If tantheta=1/(sqrt7) , show that (cosec^(2)theta-sec^(2)theta)/(cosec^(2)theta+sec^(2)theta)=3/4

If cot theta =(3)/(4), show that sqrt((sectheta- "cosec"theta)/(sectheta+"cosec"theta))=(1)/(sqrt(7)).

If 1/(sin^(2)theta)-1/(cos^(2) theta)-1/(tan^(2)theta)-1/(cot^(2)theta)-1/(sec^(2)theta)-1/(cosec^(2)theta)=-3 then find the value of theta .

Prove each of the following identities : (1+ tan theta + cot theta )( sin theta - cos theta ) =((sec theta)/("cosec"^(2) theta ) - ("cosec"theta)/(sec^(2)theta))

Given tantheta=1/sqrt3 , find the value of ("cosec"^(2)theta-sec^(2)theta)/("cosec"^(2)theta+sec^(2)theta) .