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Jump to: March 2017
Number of items: 19.

March 2017

  1. Community Mathematics Centre, CoMaC (2017) 3 4 5... strikes again! At Right Angles, 6 (1). pp. 48-49.
  2. Ramachandran, A. (2017) Congruency and constructibility in triangles. At Right Angles, 6 (1). pp. 50-52. ISSN 2582-1873
  3. Titus, Sneha and Sircar, Swati (2017) DADS rule! At Right Angles, 6 (1). pp. 33-38.
  4. Aswathi, Khushboo (2017) Drawing a spiral of square roots. At Right Angles, 6 (1). pp. 39-45. ISSN 2582-1873
  5. Rane, Ujjwal (2017) Fagnano's problem : a geometric solution. At Right Angles, 6 (1). pp. 21-24.
  6. Shirali, Shailesh (2017) Fagnano's problem Addendum. At Right Angles, 6 (1). pp. 25-28.
  7. Villiesrs, Michael De (2017) From a golden Rectangle to golden Quadrilaterals And beyond. At Right Angles, 6 (1). pp. 64-69.
  8. Shirali, Shailesh (2017) How to prove it. At Right Angles, 6 (1). pp. 59-63. ISSN 2582-1873
  9. Shirali, Shailesh (2017) Inequalities in algebra and geometry. At Right Angles, 6 (1). pp. 53-58.
  10. Ramya, P. S. (2017) Knot theory addendum. At Right Angles, 6 (1). p. 14. ISSN 2582-1873
  11. Mukunda, Kamala (2017) Knowing and teaching elementary mathematics. At Right Angles, 6 (1). pp. 80-84.
  12. Gandhi, Haneet (2017) Method in mathness : cataloguing 1-uniform tilings. At Right Angles, 6 (1). pp. 15-20. ISSN 2582-1873
  13. Titus, Sneha and Athmaraman, R (2017) Problems for the middle school. At Right Angles, 6 (1). pp. 70-72.
  14. De, Prithwijit and Shirali, Shailesh (2017) Problems for the senior school. At Right Angles, 6 (1). pp. 73-75. ISSN 2582-1873
  15. Shirali, Padmapriya (2017) Teaching Time. At Right Angles, 6 (1). pp. 1-16.
  16. Community Mathematics Centre, CoMaC (2017) Two problem studies. At Right Angles, 6 (1). pp. 76-79.
  17. Ramalingam, Ramya (2017) Tying it up … knot theory … without loose ends. At Right Angles, 6 (1). pp. 5-13. ISSN 2582-1873
  18. Bizony, Marcus (2017) The golden ratio unexpectedly. At Right Angles, 6 (1). pp. 29-31. ISSN 2582-1873
  19. Community Mathematics Centre, CoMaC (2017) A simpler way to bisect an angle. At Right Angles, 6 (1). p. 47. ISSN 2582-1873
This list was generated on Sat Dec 21 20:45:38 2024 UTC.