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On the Exponential Inequalities and the Exponential Function
Published online by Cambridge University Press: 03 November 2016
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Theorem. If a he any positive quantity not equal to 1, and x, y, z be any three rational quantities in descending order of magnitude, then
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- Copyright © Mathematical Association 1907
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page 10 note * It may be observed that the extreme values of ax follow as follows: If x > 1, we have ax > 1 + x(a – 1). Consequently, if a > 1, L ax = ∞. Hence L ax =0, if a > 1; .
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