How can you accurately construct the inscribed circle of a right-angled triangle?
What might be the same and what might be different about your approach to this problem if you were working with graphing software compared to working on paper?
![Diagram shows blue circle inside a right-angled triangle, touching in 3 places](/thinking-about-geometry/perfect-fit/images/triangle-1.png)
Can you find a right-angled triangle for which the inscribed circle has a radius of \(6\)?
Is your solution unique?