Two Tangent Circles Of The Same Size, Point In Lies In The Point Of Contact

Steps

1. Draw a line p₁ that passes through the centers of the two circles and through point A, The line p₁ is the set of points that are the centers of the circles that are solutions to the problem, the problem has infinitely many solutions
2. To illustrate, we will show the universal solution. We determine a random point S₁ that lies on the line p₁ and draw a circle k₁ with center at S₁ and radius S_1A.
3. The solution is any circle k₁ whose point lies on the line p_1.