Matrix Based on the Second Derivative of Infinite Convergent Geometric Series

Authors

  • Mulatu Lemma Department of Mathematics, Savannah State University, USA

DOI:

https://doi.org/10.53555/nnms.v4i3.543

Keywords:

Matrix Based, Second Derivative of Infinite, Convergent Geometric

Abstract

The infinite Geometric Series is a series of the form , where a is a constant. The geometric power series converges for and is equalto The Second Derivativeof Let tbe sequence in (0,1) that converges to 1.  

References

M. Lemma, Logarithmic transformations into l1, Rocky Mountain J. Math.28 (1998), no. 1, 253–266. MR 99k:40004. Zbl 922.40007.

Published

2017-03-31

How to Cite

Lemma, M. (2017). Matrix Based on the Second Derivative of Infinite Convergent Geometric Series. Journal of Advance Research in Mathematics and Statistics (ISSN 2208-2409), 4(3), 01-05. https://doi.org/10.53555/nnms.v4i3.543

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