If `"cosec" theta = (p+q)/(p-q) " then " cot((pi)/4+( theta )/(2))=`

If cosectheta=(p+q)/(p-q), then cot(pi/4+theta/2)=

If cos ec theta=(p+q)/(p-q)(pq>0,p!=q), then |cot((pi)/(4)+(theta)/(2))| is equal to

If cosectheta=(p+q)/(p-q),then cot(pi,//4+theta//2)=

If cosectheta=(p+q)/(p-q),then cot(pi,//4+theta//2)=

If cosectheta=(p+q)/(p-q),then cot(pi,//4+theta//2)=

If cos ec theta=(p+q)/(p-q) then find the value of |cot((pi)/(4)+(theta)/(2))|

If "cosec " theta =p+(1)/(4p) , " then cosec " theta + cot theta =

S_(1) : If tan p theta = cot q theta " then " theta = ((2 n + 1) pi)/( p (P + q)), n in Z S_(2) : If tan (pi sin theta ) = cot (pi cos theta) , " then " sin (theta + (pi)/(4)) = pm (1)/(2 sqrt(2))