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But recall a standard identity: in any triangle, \( \frac{A}{s} = r \), so \( \frac{\pi r^2}{A} = \frac{\pi r}{s} \cdot r = \frac{\pi r}{s} \cdot \frac{A}{s} \cdot s \) — better to use known geometric result:
For a right triangle, the inradius is \( c = \frac{a + b - z}{2} \), and \( A = \frac{1}{2}ab \), but we seek a ratio in terms of \( c \) and \( z \).
However, there is a known simplification:

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