Sharp Bounds for the Weighted Geometric Mean of the First Seiffert and Logarithmic Means in terms of Weighted Generalized Heronian Mean
Sharp Bounds for the Weighted Geometric Mean of the First Seiffert and Logarithmic Means in terms of Weighted Generalized Heronian Mean
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Optimal bounds for the weighted geometric mean of the first Seiffert and logarithmic means by weighted generalized Heronian mean 6.5 Inch are proved.We answer the question: for what the greatest value and the least value such that the double inequality, , holds for all with are.Here, and denote the first Seiffert, logarithmic, and weighted generalized Heronian means of two Apron positive numbers and respectively.