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Sharp bounds for neuman-s谩ndor mean in terms of the convex combination of quadratic and first Seiffert means
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文摘
In this article, we prove that the double inequality
伪P(a,b)+1(1−伪)Q(a,b) < M(a,b) < 尾P(a,b)+(1−尾)Q(a,b)
holds for any a,b > 0 with a ≠ b if and only if 伪 ≥ 1/2 and
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, where M(a,b), Q(a,b), and P(a,b) are the Neuman-Sándor, quadratic, and first Seiffert means of a and b, respectively.

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