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Note on the Inequality Theorem that mxm–1(x – 1)>xm – 1>m(x – 1) unless when 0<m<1, when mxm–1(x – 1)<xm – 1<m(x – 1), where x is any positive quantity other than unity
Published online by Cambridge University Press: 20 January 2009
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The proof given in Chrystal's Algebra, II., pp. 42–5, of this very important theorem is deduced from elementary algebraical principles : and, though somewhat involved, is of great value, as it establishes what must be considered a fundamental theorem in the Calculus.
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- Copyright © Edinburgh Mathematical Society 1901
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