Notes
106.06 An optimisation problem involving right circular cones
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- 24 February 2022, pp. 127-130
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106.25 Three discs for the incentre
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- 22 June 2022, pp. 332-335
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106.07 A function-based proof of the harmonic mean − geometric mean − arithmetic mean inequalities
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- 24 February 2022, pp. 130-131
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106.39 Visual proofs of sums of powers of positive integers
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- 12 October 2022, pp. 515-516
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106.08 Proof without words: the Cauchy-Schwarz inequality using analytic geometry
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- 24 February 2022, p. 132
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106.40 The law of tangents and the formulae of Mollweide and Newton
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- 12 October 2022, pp. 516-517
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106.26 The nested polygons problem revisited
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- 22 June 2022, pp. 335-338
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106.27 An interesting application of Ptolemy's inequality
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- 22 June 2022, pp. 338-340
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106.09 Observations on a proof without words
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- 24 February 2022, pp. 133-134
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106.41 Infinitely many series arising from cos2x + sin2x = 1
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- 12 October 2022, pp. 517-520
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106.28 Inequalities involving the inradius and altitudes of a triangle
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- 22 June 2022, pp. 341-342
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106.42 Another proof of Rolle’s Theorem
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- 12 October 2022, pp. 521-522
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106.10 PWW: Trigonometric inequality
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- 24 February 2022, p. 134
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106.29 An improvement on the Garfunkel-Bankoff inequality
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- 22 June 2022, pp. 342-344
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106.43 Another proof of ex/y being irrational
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- 12 October 2022, pp. 523-525
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106.11 On a synthetic proof of Bottema's theorem
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- 24 February 2022, pp. 135-136
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106.44 Another proof of the irrationality of Np/q
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- 12 October 2022, pp. 525-526
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106.30 Threshold functions and the birthday paradox
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- 22 June 2022, pp. 344-348
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106.12 A new proof of the n-dimensional Pythagorean theorem
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- 24 February 2022, pp. 136-137
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106.13 A triangle inequality
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- 24 February 2022, p. 138
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