`e^(sinh^- 1(cottheta)=`

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e^(sinh^(-1)(cot theta))=

the value of e^(sinh^(-1)(tan theta)) is equal to:

If e^(sinh^(-1)(tan theta))=k then show that k=sec theta +tan theta

e^("Sinh"^(-1) (tan theta) =

Prove the following identities: (sintheta)/(cottheta+cos e ctheta)=2+(sintheta)/(cottheta-cos e ctheta)

Find the value of ((1)/(costheta)+(1)/(cottheta))((1)/(costheta)-(1)/(cottheta)) .

1/(cosectheta+cottheta)-1/sintheta=1/sintheta-1/(cosectheta-cottheta) .

Prove: (sintheta)/(1-costheta)=cos e c\ theta+cottheta

The expression of (cottheta+"cosec"theta-1)/(cottheta-"cosec"theta+1) is equal to

sinh ix =