An abstract is not available for this content so a preview has been provided. As you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
1.Bromwich, T. J. I’A., An introduction to the theory of infinite series (2nd edn.), Macmillan (1959) p. 450.Google Scholar
2
2.Bradley, D. M., An infinite series for the natural logarithm that converges throughout its domain and makes concavity transparent (2012) http://arxiv.org/abs/1204.3937Google Scholar
3
3.Honsberger, R., Mathematical gems II, Math. Assoc. of America (1976) p. 178.Google Scholar
4
4.Niven, I., Maxima and minima without calculus, Math. Assoc. of America (1981) pp. 240–242.Google Scholar
5
5.Dörrie, H., 100 great problems of elementary mathematics, Dover (1965) p. 359.Google Scholar
6
6.Beevers, B. S., The greatest product, Math. Gaz. 77 (March 1993) p. 91.CrossRefGoogle Scholar
7
7.Lord, N., On inequalities equivalent to the inequality of the means, Math. Gaz. 92 (November 2008) pp. 529–533.CrossRefGoogle Scholar
8
8.Pólya, G. & Szegő, G., Problems and theorems in analysis I, Springer (1976) p. 58.CrossRefGoogle Scholar
9
9.Spivak, M., Calculus (2nd edn.), Publish or Perish (1980) p. 371.Google Scholar
10
10.Young, R. M., On evaluating the probability integral, Math. Gaz. 95 (July 2011) pp. 311–313.CrossRefGoogle Scholar
11
11.Lord, N. J., The birthday distribution: a quick approximation, Math. Gaz. 68 (October 1984) pp. 203–204.CrossRefGoogle Scholar
12
12.Lord, N., A quick evaluation of , Math. Gaz. 100 (July 2016) pp. 321–323.CrossRefGoogle Scholar