A new solution of Bertrand's paradox

Bertrand's Paradox is classical in the theory of probability. Its point of contention is the existence of three distinct solutions to a seemingly identical required probability, with each solution obtained through a different method. This paper depicts yet another solution, a novel approach originating from diametric projections of radial vectors. The chords are drawn by joining the head of a radial vector to a fixed diametrical extremity, corresponding to all points between the two diametrical extremities.