SOLVED:Hypocycloid When a circle rolls on the inside of a fixed circle, any point P on the circumference of the rolling circle describes a hypocycloid. Let the fixed circle be x^2 y^2=a^2, let the radius of the rolling circle be b, and let the initial position of the tracing point P be A(a, 0) . Find parametric equations for the hypocycloid, using as the parameter the angle θfrom the positive x -axis to the line joining the circles' centers. In particular, if b=a / 4 as in the accompanying figur
SOLVED:Hypocycloid When a circle rolls on the inside of a fixed circle…
Jan 18, 2024
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