Study of Properties of inverse trigonometric functions

Authors

  • Sunita

Keywords:

Domains, Ranges

Abstract

Inverse of a function ‘f ’ exists, if the function is one-one and onto, Since trigonometric functions are many-one over their domains, we restrict their domains and co-domains in order to make them one-one and onto and then find their inverse.

References

Ahlfors, L.V., Complex Analysis. McGraw-Hill Book Company, 1979.

Conway, J.B., Functions of One complex variables Narosa Publishing, 2000.

Priestly, H.A., Introduction to Complex Analysis Claredon Press, Orford, 1990.

D.Sarason, Complex Function Theory, Hindustan Book Agency, Delhi, 1994.

Mark J.Ablewitz and A.S.Fokas, Complex Variables : Introduction & Applications,

Cambridge University Press, South Asian Edition, 1998.

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Published

2018-03-30

How to Cite

Sunita. (2018). Study of Properties of inverse trigonometric functions. Universal Research Reports, 5(1), 138–142. Retrieved from https://urr.shodhsagar.com/index.php/j/article/view/500

Issue

Vol. 5 No. 1 (2018): Volume 5 | Issue 1 | 2018

Section

Original Research Article

License

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.