If `costheta = 4/5`, then value of `(cosectheta)/(1+cot theta)` is

If cos theta=(4)/(5) , then value of (cosec theta)/(1+cot theta) is

If sin theta+costheta=1, then the minimum value of (1+cosectheta)(1+sectheta) is

If sin theta+costheta=1, then the minimum value of (1+cosectheta)(1+sectheta) is

If sin theta+costheta=1, then the minimum value of (1+cosectheta)(1+sectheta) is

If sintheta=(3)/(5) , then the value of (tantheta+costheta)/(cottheta+cosectheta) is equal to

If sintheta+costheta=1 , then find the minimum value of (1+sectheta)(1+cosectheta)

If sintheta_1sintheta_2-costheta_1costheta_2+1=0, then the value of tan((theta_1)/2)cot((theta_2)/2) is equal to

If cosectheta-cottheta =2 , find the value of cosec^(2)theta+cot^(2)theta .

If 2cos^(2)theta-5costheta+2=0,0^(@)ltthetalt90^(@) then the value of (1)/((cosectheta+cottheta)) is :

If sqrt3costheta=sintheta , then the value of (4sin^(2)theta-5costheta)/(3costheta+1) is: