Notes
83.36 Almost symmetric polygons: when are they closed?
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- 01 August 2016, pp. 291-292
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83.62 A trigonometric proof of a trigonometric inequality
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- 01 August 2016, pp. 503-504
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83.14 A vacuous volume formula
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- 01 August 2016, pp. 119-120
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83.15 Evaluation of a definite integral
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- 01 August 2016, pp. 120-121
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83.37 Heron’s formula via complex numbers
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- 01 August 2016, pp. 292-293
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83.63 A definite integral via a difference equation
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- 01 August 2016, pp. 504-505
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83.16 Some geometrical properties of the catenary
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- 01 August 2016, pp. 121-123
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83.64 No converse to Lagrange’s theorem
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- 01 August 2016, p. 505
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83.38 The 9-pin geoboard and the symmetry group D4
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- 01 August 2016, pp. 293-296
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83.65 Numbers and their digits – II
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- 01 August 2016, pp. 506-507
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83.39 The throw of a die
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- 01 August 2016, pp. 296-298
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83.17 Some extensions and refinements of Minc-Sathre inequality
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- 01 August 2016, pp. 123-127
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83.18 Slower and longer when coming down!
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- 01 August 2016, pp. 128-129
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83.66 A ‘radical’ definition for sample variance
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- 01 August 2016, pp. 507-508
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83.40 Rings of winning dice and spinners
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- 01 August 2016, pp. 298-303
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83.41 Differentiation using the product rule
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- 01 August 2016, pp. 303-304
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83.68 Why Simpson’s rule gives exact answers for cubics
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- 01 August 2016, p. 508
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83.19 A comment on Note 81.46
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- 01 August 2016, pp. 129-130
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83.67 A simple proof of the Lagrange identity on vector products
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- 01 August 2016, p. 509
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Correspondence
letter
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- 01 August 2016, pp. 131-132
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