A boat must travel upstream 20 km from point X to point Y and return from Y to X. The total time given is 41 minutes 40 seconds. Can the speed of the boat be determined? Choose the correct option.

Introduction / Context:
The statement provides a very small total time (41 min 40 s ≈ 0.694 h) for a 40 km round trip against and with current, without specifying still-water speed or current. We must evaluate if a unique answer exists.

Given Data / Assumptions:

• Upstream distance = 20 km; downstream distance = 20 km
• Total time T = 41 min 40 s = 41 + 40/60 min = 41.666... min ≈ 0.694 h
• Unknown still-water speed b and current c

Concept / Approach:
The time equation T = 20/(b − c) + 20/(b + c) has infinitely many (b, c) solutions for a fixed T unless additional constraints are given. Moreover, the given T seems unrealistically small for such a journey unless speeds are very high; still, with no b or c provided, there is no unique solution.

Step-by-Step Reasoning:

Verification / Alternative check:
Trial values of b and c can be found to approximate the total, but uniqueness is absent. Also, the options list specific speeds without context; none can be uniquely justified.

Why Other Options Are Wrong:
66, 72, or 48 km/h cannot be deduced from the data and would be arbitrary picks.

Common Pitfalls:
Assuming still water (c = 0) or guessing current; the problem provides neither, so the answer is indeterminate.

Final Answer:
Cannot be determined.