If theta is the each interior angle of a...

If `theta` is the each interior angle of a regular dodecagon then the value of `sintheta + costheta + tan theta + cottheta + sectheta + cosectheta`, is

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If theta is the each interior angle of a regular dodecagon then the value of sin theta+cos theta+tan theta+cot theta+sec theta+cos ec theta, is

(sintheta + cos theta)(tan theta + cottheta) =

If sectheta=5/4 , find the value of (sintheta-2costheta)/(tantheta-cottheta)

sqrt(sec^2theta+cosec^2theta)=tantheta+cottheta=sectheta.cosectheta. .

tantheta /(1-cottheta ) + cottheta/(1-tan theta)= 1+sectheta*cosectheta

What is ((sintheta+costheta)(tantheta+cottheta))/(sectheta+cosectheta) equal to ?

Prove the following identities: (sintheta+costheta)(tantheta+cottheta)=sectheta+cosectheta

Prove that (sectheta +cosectheta)(sintheta+costheta)=2+secthetacosectheta

Eliminate theta from costheta +sintheta = m "and" sectheta +cosectheta = n

Find the value of (sintheta)/(cosectheta)+(costheta)/(sectheta)-1