The relevant information found is about two cyclists traveling the same journey at speeds of 9 km/hr and 10 km/hr, with one taking 32 minutes longer than the other. The distance traveled by each cyclist is 48 km. Here is the reasoning:
- Let the distance traveled be xxx km.
- Time taken by cyclist at 9 km/hr = x9\frac{x}{9}9x hours.
- Time taken by cyclist at 10 km/hr = x10\frac{x}{10}10x hours.
- The difference in their times is 32 minutes or 3260=0.5333\frac{32}{60}=0.53336032=0.5333 hours.
- Equation: x9−x10=0.5333\frac{x}{9}-\frac{x}{10}=0.53339x−10x=0.5333.
- Solving this gives x=48x=48x=48 km.
So, the distance both cyclists travel is 48 km. The slower cyclist takes 32 minutes longer to complete the journey than the faster one.