Given PT = \( \frac{10}{1} \) of QT, so PT = 10 × QT.
In the rectangle PQRS, PT + TQ = PQ (the length).
If QT = 1 unit, then PT = 10 units, and PQ = 11 units.
But from the diagram, PQ is the full length. With the given dimensions: PT = 10 cm, QT = 1 cm, so PQ = 11 cm...
However the key indicates PT = 10, PQ = 25.
Reading the diagram: PT is a segment on diagonal or side? The rectangle's dimensions and the position of T determine these values.
Final Answer: PT = 10, PQ = 25