To find the average depth that aligns with the expected regime conditions:
Lacey's theoretical adjustment for y based on typical regime conditions simplifies further using this approximate transformation:
\[ y = \left(\frac{Q^2}{f^2}\right)^{1/3} \rightarrow \text{ for Q such that } Q/f \approx b \cdot y^2 \]
Simplifying depth further using estimation adjusts:
Rounded to two decimal places, this deep estimate aligns with operational depth:
\[ y \approx 2.8 \, \text{m} \]
Consider a five-digit number PQRST that has distinct digits P, Q, R, S, and T, and satisfies the following conditions:
1. \( P<Q \)
2. \( S>P>T \)
3. \( R<T \)
If integers 1 through 5 are used to construct such a number, the value of P is:



