To find the locus of a point in polar form, start with the relationships x = r cos(θ) and y = r sin(θ), leading to the equation x² + y² = R². By expressing r and θ in terms of a parameter t, you can derive two equations and eliminate t to find the desired relationship. The discussion highlights that the equation rω = θu can be simplified to r = kθ, where k is a constant, making it easier to plot. Visualizing the locus can aid understanding, with the resulting path resembling the Spiral of Archimedes. The conversation concludes with confirmation of the solution.