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108.29 A geometric mean–arithmetic mean ratio limit

Published online by Cambridge University Press:  23 August 2024

Reza Farhadian  and
Vadim Ponomarenko
Reza Farhadian
Affiliation:
Department of Statistics, Razi University, Kermanshah, Iran e-mail: [email protected]
Vadim Ponomarenko
Affiliation:
Department of Mathematics and Statistics, San Diego State University, San Diego, USA e-mail: [email protected]
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Abstract

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Information
The Mathematical Gazette , Volume 108 , Issue 572 , July 2024 , pp. 334 - 335
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Copyright
© The Authors, 2024 Published by Cambridge University Press on behalf of The Mathematical Association

References

Kubelka, R. P., Means to an end, Mathematics Magazine 74 (2001) pp. 141–142.CrossRefGoogle Scholar
Xu, C., A GM-AM Ratio, Mathematics Magazine 83 (2010) pp. 49–50.CrossRefGoogle Scholar
Farhadian, R., Jakimczuk, R., On the ratio of the arithmetic and geometric means of the first n terms of some general sequences, Transnational Journal of Mathematical Analysis and Applications 9 (2022) pp. 67–85.Google Scholar
Ross, K. A., López, J. M., Elementary analysis (2nd edn). Undergraduate Texts in Mathematics, Springer, (2013).CrossRefGoogle Scholar
Farhadian, R., Ponomarenko, V., Indeterminate exponentials without tears. Math. Gaz. 108 (March 2024) pp. 146–148.CrossRefGoogle Scholar