Let C be a unit circle centered at (2,0)
Let l be any line through the origin and intersecting C at points A1 and A2.
The locus P is the set of points on line l with OB=A1A2.
Find parametric equations for the locus of P.
No equations but a screen shot from Geometer's Sketchpad
is here.
The heavy line is the curve; the point on the left is the origin and the circle on the right is the one mentioned in the puzzle.
Edited on July 2, 2021, 3:13 pm
|
Posted by Charlie
on 2021-07-02 15:11:51 |