Speed zoning – lower bound on high-speed roads: The minimum permissible (posted) speed on high-speed roads is typically decided with reference to which percentile of the cumulative speed distribution?

Difficulty: Medium

Correct Answer: 15th percentile

Explanation:


Introduction / Context:
Speed zoning uses observed speed distributions to set rational limits. The upper limit is often related to the 85th percentile speed, balancing safety and operational efficiency. A lower bound (minimum posted speed) can be tied to the lower tail of the distribution to discourage excessively slow vehicles that disrupt flow and increase speed variance.


Given Data / Assumptions:

  • High-speed road context (divided highways/access-controlled facilities).
  • Speed data summarized as a cumulative distribution (percentile speeds).
  • Objective: identify the commonly referenced percentile for minimum speed.


Concept / Approach:
In many design and traffic control references, the 85th percentile is used for upper limits, while the 15th percentile is referenced as a reasonable basis for lower bounds to reduce speed dispersion. This approach promotes homogeneity of speeds, enhancing safety.


Step-by-Step Solution:
Recognize percentile usage: 85th for upper limits, 15th for lower limits.Apply to high-speed corridors, where very slow vehicles are hazardous.Select the 15th percentile for the minimum permissible speed basis.


Verification / Alternative check:
Traffic engineering texts and many exam syllabi illustrate speed zoning with the 85th–15th percentile framework to bound operational speeds rationally.


Why Other Options Are Wrong:

  • 20th, 30th, 40th percentiles: sometimes cited in local practices, but the most common teaching/example basis pairs 85th with 15th.
  • None of these: incorrect because a typical reference percentile is known.


Common Pitfalls:

  • Treating percentile guidance as rigid law; actual posting considers roadway, traffic mix, and safety data.
  • Ignoring heavy-vehicle percentages that shift observed distributions.


Final Answer:
15th percentile

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