TAYLOR’S TYPE INFINITE PRODUCTS OF SOME TRIGONOMETRIC FUNCTIONS
By
Mohammad Idris Qureshi, Mahvish Ali?, Dilshad Ahamad and Saima Jabee
Department of Applied Sciences and Humanities
Faculty of Engineering and Technology
Jamia Millia Islamia (A Central University)
New Delhi-110025, India
Email:miqureshi_delhi@yahoo.co.in, mahvishali37@gmail.com, dlshdhmd4@gmail.com,
saimajabee007@gmail.com
(Received : February 05, 2021 ; Revised : August 26,2021)
DOI: https://doi.org/10.58250/Jnanabha.2021.51207
Abstract
In this paper, some infinite product representations of sine and cosine functions (whose all possible zeros and n-th order differential coecient at the point x = a, can be calculated easily) are obtained by using the theory of polynomial equations. This approach is novel as it is different from the approaches used by other authors.
2020 Mathematical Sciences Classification: 40A20, 40A30.
Keywords and Phrases: Taylor’s expansion, Zeros of the function, Infinite products, Sine function, Cosine function.