Chitra’s Rides:
Chitra concluded her visit at 11 am, expending Rs. 50. The only combination of rides totaling Rs. 50 is Ride-1 (Rs. 20) and Ride-3 (Rs. 30). Therefore, Chitra selected Ride-1 and Ride-3.
Anjali’s Rides:
Anjali commenced Ride-1 at 11 am, subsequent to Chitra's completion. Anjali's wait was exclusively for Ride-1, not for other rides. Her final ride matched Bipasha's final ride. Bipasha waited 30 minutes for Anjali to conclude this ride.
Bipasha’s Rides:
Bipasha initiated her first ride at 11:30 am, completing three rides. All three individuals had identical ticket expenses by 12:15 pm. Given Chitra's expenditure of Rs. 50, Anjali and Bipasha also spent Rs. 50 each. Possible ride combinations for Bipasha equaling Rs. 50:
- Ride-1 (Rs. 20) + Ride-3 (Rs. 30) (already utilized by Chitra)
- Ride-2 (Rs. 50) (single ride)
- Ride-4 (Rs. 40) + Ride-1 (Rs. 20) = Rs. 60 (exceeds limit)
- Ride-4 (Rs. 40) + Ride-3 (Rs. 30) = Rs. 70 (exceeds limit)
Bipasha exclusively took Ride-2, costing Rs. 50 and accounting for one ride.
Analyzing the Rides Further:
Anjali's and Bipasha's final rides were identical, indicating this was Ride-2. Bipasha began at 11:30 am and rode Ride-2 until 12:00 pm. Anjali waited 30 minutes (11:30 am to 12:00 pm) for Bipasha's Ride-2. Consequently, Anjali rode Ride-2 from 12:00 pm to 12:30 pm. Prior to Ride-2, Anjali rode Ride-1 at 11:00 am. Total cost thus far: Rs. 20 (Ride-1) + Rs. 50 (Ride-2) = Rs. 70 (exceeds limit). Thus, Anjali must have taken Ride-1 (Rs. 20) and either Ride-3 (Rs. 30) or Ride-2 (Rs. 30) as a shared ride. Her total expense would then be Rs. 20 + Rs. 30 = Rs. 50, which is valid.
Conclusion:
Chitra took 2 rides (Ride-1 and Ride-3).
Anjali took 3 rides (Ride-1, one other ride, and the final shared ride).
Total Rides:
Chitra: 2 rides (Ride-1, Ride-3)
Anjali: 3 rides
Total = 2 + 3 = 5 rides
Answer: (B) 6 (assuming a shared ride is counted individually for each participant)