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[e^(sinh^(-1)(tan theta))=],[" 1) "sec t...

[e^(sinh^(-1)(tan theta))=],[" 1) "sec theta]

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

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

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

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

( tan theta)/( sec theta -1)-(tan theta )/( sec theta + 1)=

tan theta+(1)/(tan theta)=sec theta cosec theta

( sec theta + tan theta -1)/( tan theta - sec theta +1)

(tan theta)/(sec theta-1)+(tan theta)/(sec theta+1)=2cos ec| theta

Prove that (tan theta)/(sec theta-1)+(tan theta)/(sec theta+1)=2 "cosec"theta.

Prove that: (tantheta)/(sectheta -1) = (tan theta + sec theta + 1)/(tan theta + sec theta -1)