Notes
2. A theorem connected with homography
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Solutions of Examination Questions
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Mathematical Notes
85. [K. 20. d.] Geometrical proof for
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Questions for Solution by Students
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Mathematical Notes
76. Note on a statement in Salmon’s Conics
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88. [K. 20. d.] Geometrical proofs
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64. Some other interesting properties of a system of triangle circuminscribed to a parabola and conic may be added to the above
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Solutions
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Examination Questions and Problems
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- 03 November 2016, pp. 111-113
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Mathematical Notes
73. On the circles touching three given tangential circles
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Notes
7. On the compound pendulum
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Solutions
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Examination Questions and Problems
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- 03 November 2016, pp. 41-44
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Notes
21. On some trigonometrical identities
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Mathematical Notes
46. Method of obtaining the integral solutions of the indeterminate equation y2 = ax+b.
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Solutions
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- 03 November 2016, pp. 346-360
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Problems
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Mathematical Notes
On Note 79, p. 337
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72. A variable parallel is drawn to the base of a triangle ABC, meeting AB, AC in Q, R; BM, CN are perpendicular to the bisector of the vertical angle. If QM, RN meet at P, it is required to prove that the circumcircle of PQR touches the inscribed circle of ABC and also one of the exscribed circles
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56. Note on the Simson Line
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