Calculus for the intermediate point associated with a mean value theorem of the integral calculus

Pop, Emilia-Loredana; Duca, Dorel; Raţiu, Augusta

doi:10.2478/gm-2020-0005

References

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[2] D. I. Duca, Analiză Matematică, vol. II, to appear.
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[3] D. I. Duca, Properties of the intermediate point from the Taylor’s theorem, Mathematical Inequalities and Applications, vol. 12, no. 4, 763–771, 2009.10.7153/mia-12-59
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[4] D. I. Duca, E. Duca, Exerciţii şi probleme de analiză matematică, Casa Cărţii de Ştiinţă, vol. II, 2009.
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[5] D. I. Duca, O. Pop, Concerning the Intermediate Point in the Mean-Value Theorem, Mathematical Inequalities & Applications, vol. 12, vol. 3, 499–512, 2009.10.7153/mia-12-38
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[6] E. L. Pop, D. I. Duca, A. Ratiu, Properties of the intermediate point from a mean value theorem of the integral calculus, General Mathematics, vol. 25, no.1–2, 2017, 3–10.
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[7] E. L. Pop, D. I. Duca, A. Ratiu, Properties of the intermediate point from a mean value theorem of the integral calculus - II, General Mathematics, vol. 27, no. 1, 2019, 29–39.10.2478/gm-2019-0003
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[8] T. Trif, Asymptotic Behavior of Intermediate Points in certain Mean Value Theorems, Journal of Mathematical Inequalities, vol. 2, no. 2, 2008, 151–161.10.7153/jmi-02-15
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Calculus for the intermediate point associated with a mean value theorem of the integral calculus

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