Notes
91.13 A new proof of a curious identity
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- 01 August 2016, pp. 105-107
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91.14 Another simple proof of the theorem of the means
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- 01 August 2016, pp. 107-109
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91.15 Making toast
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- 01 August 2016, pp. 110-112
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91.16 Some properties of ordered triangle cotangents
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- 01 August 2016, pp. 112-114
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91.17 Carnot’s theorem in trigonometric disguise
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- 01 August 2016, pp. 115-117
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91.18 Archimedes revisited: the approximation of π by regular polygon perimeters
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- 01 August 2016, pp. 117-120
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91.19 The Basel problem and the zeros of
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- 01 August 2016, pp. 120-123
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91.20 Finding ζ(2n) from a recursion relation for Bernoulli numbers
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- 01 August 2016, pp. 123-126
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91.21 On singular 3 × 3 semi-diagonal Latin squares
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- 01 August 2016, pp. 126-128
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91.22 A new generalisation of the Pythagorean theorem
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- 01 August 2016, pp. 128-131
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91.23 On generalised Feynman sequences
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- 01 August 2016, pp. 132-134
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91.24 The probability of a run
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- 01 August 2016, pp. 134-137
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91.25 The highest score in the class
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- 01 August 2016, pp. 137-142
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91.26 How might we model a real fulcrum?
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- 01 August 2016, pp. 142-144
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91.27 Dynamical analysis of a toy
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- 01 August 2016, pp. 145-148
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91.28 The inertia matrix of a uniform solid
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- 01 August 2016, pp. 148-152
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Other
Feedback
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- 01 August 2016, pp. 153-154
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Letter
Correspondence
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- 01 August 2016, p. 154
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Other
Problem Corner
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- 01 August 2016, pp. 155-162
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Student Problems
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- 01 August 2016, pp. 163-164
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