A train crosses a platform in 43 seconds. The train’s length is 170 m, but the platform length is not given. What is the speed of the train?

Introduction / Context:
When a train crosses a platform, the distance covered equals train length + platform length. Without the platform length, speed cannot be uniquely computed from time alone.

Given Data / Assumptions:

• Train length = 170 m.
• Time to cross platform = 43 s.
• Platform length = unknown.

Concept / Approach:
Speed v = (L_train + L_platform) / t. Since L_platform is missing, v has infinitely many possible values depending on L_platform.

Step-by-Step Solution:

Verification / Alternative check:
If it were a signal post (Lp = 0), v = 170/43 ≈ 3.95 m/s (≈ 14.2 km/h), but platform is explicitly stated, so Lp ≠ 0.

Why Other Options Are Wrong:
Numerical speeds like 233, 243, 265 km/h are unjustified without Lp. They are unrealistically high as well.

Common Pitfalls:
Assuming platform length is zero; treating it as the same as a pole/post case.

Final Answer:
Cannot be determined