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Volume 108 - November 2024

Contents

Page 5 of 8

Teaching Notes

  • $\int {_0^\pi \,{{\sin }^2}\theta \,d\theta }$ from a shear-like transformation of a circle

  • Colin Foster
  • Published online by Cambridge University Press:
    12 November 2024, pp. 541-542
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Notes

  • 108.11 Euler’s limit—revisited

  • Bikash Chakraborty, Sagar Chakraborty
  • Published online by Cambridge University Press:
    15 February 2024, pp. 144-145
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  • 108.12 Proof without words: a lower bound for n!

  • Mehdi Hassani
  • Published online by Cambridge University Press:
    15 February 2024, p. 146
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Feedback

  • Feedback

  • Published online by Cambridge University Press:
    12 November 2024, p. 542
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Notes

  • 108.31 Generalised Thales intercept theorem

  • Francesco Laudano
  • Published online by Cambridge University Press:
    23 August 2024, pp. 338-341
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  • 108.13 Indeterminate exponentials without tears

  • Reza Farhadian, Vadim Ponomarenko
  • Published online by Cambridge University Press:
    15 February 2024, pp. 146-148
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Problem Corner

  • Problem Corner

  • C. Starr
  • Published online by Cambridge University Press:
    12 November 2024, pp. 543-550
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Notes

  • 108.32 Point masses and polygons

  • A. F. Beardon
  • Published online by Cambridge University Press:
    23 August 2024, pp. 342-345
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Student Problems

  • Student Problems

  • Agnes Bokanyi-Toth
  • Published online by Cambridge University Press:
    12 November 2024, p. 551
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Notes

  • 108.33 Some inequalities for a triangle

  • Des MacHale
  • Published online by Cambridge University Press:
    23 August 2024, pp. 345-348
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  • 108.14 A triangle number identity

  • Paul Stephenson
  • Published online by Cambridge University Press:
    15 February 2024, p. 148
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  • 108.34 One sharpening of the Garfunkel-Bankoff inequality and some applications

  • Martin Lukarevski
  • Published online by Cambridge University Press:
    23 August 2024, pp. 348-351
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  • 108.15 The Madhava-Leibniz theorem

  • Amrit Awasthi
  • Published online by Cambridge University Press:
    15 February 2024, pp. 149-151
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Reviews

Notes

  • 108.16 Golden triangles founded on Kepler’s triangle

  • Aldo Scimone
  • Published online by Cambridge University Press:
    15 February 2024, pp. 152-154
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Reviews

  • Victorians & numbers by Lawrence Goldman, pp 448, £35 (hard), ISBN 978-0-19284-774-4, Oxford University Press (2022)

  • Owen Toller
  • Published online by Cambridge University Press:
    12 November 2024, pp. 553-555
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Notes

  • 108.35 Analogues of the 12 pentagons theorem for other families of polyhedra

  • Nick Lord
  • Published online by Cambridge University Press:
    23 August 2024, pp. 351-352
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Teaching Notes

  • Betting games: higher-order thinking projects for calculus students

  • Eduardo V. Teixeira, Katiuscia C. B. Teixeira
  • Published online by Cambridge University Press:
    23 August 2024, pp. 353-356
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Reviews

Notes

  • 108.17 On a generalisation of the Lemoine axis

  • Hans Humenberger, Franz Embacher
  • Published online by Cambridge University Press:
    15 February 2024, pp. 154-158
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Page 5 of 8