If a city implements a congestion tax, it inevitably sees a reduction in daytime traffic volume. Any city that sees a reduction in daytime traffic volume experiences a decline in retail revenue for downtown merchants unless the city concurrently expands its public transit network. Most cities that implement a congestion tax also increase their parking fees. Currently, the city of Oakhaven has implemented a congestion tax, but has not expanded its public transit network.
Based on the information above, which of the following statements must be true? (Select all that apply)
- Any city that implements a congestion tax but does not expand its public transit network experiences a decline in retail revenue for downtown merchants.Answer
- Oakhaven is experiencing a decline in retail revenue for downtown merchants.Answer
- COakhaven has increased its parking fees.
- DAny city that experiences a reduction in daytime traffic volume has implemented a congestion tax.
- EAny city that expands its public transit network will not experience a decline in retail revenue for downtown merchants.
Answer
The logically proven statements are that Oakhaven is experiencing a decline in retail revenue for downtown merchants, and that any city implementing a congestion tax without expanding transit experiences such a decline.
The correct statements can be logically proven by chaining the conditional premises. First, implementing a congestion tax guarantees a reduction in daytime traffic. Second, a reduction in traffic guarantees a decline in retail revenue unless public transit is expanded (meaning if transit is NOT expanded, revenue declines). Connecting these facts means any city with a congestion tax and no transit expansion must see a retail revenue decline. This proves the general rule correct. Furthermore, because the stimulus establishes that Oakhaven has a congestion tax and no transit expansion, it necessarily proves that Oakhaven experiences a decline in retail revenue.
Step-by-Step Solution
Key Concept
Chaining conditional logic and evaluating instances that meet sufficient conditions.