I got this one incorrect for the first and then understood while trying to express the analysis.
Additional info: A bank teller (often abbreviated to simply Teller) is an employee of a bank who deals directly with most customers.University researchers
examining the behavior of local bank teller lines have developed a stochastic model
that integrates pattern analysis of most popular services by hour, and general customer traffic averages.
When implemented, despite the significant and random fluctuations in actual line length, including even longer lines at moments, the
model was able to better process peak crowds with the same number of tellers by shortening average time at the window.
Accordingly, the stochastic model is likely to provide a higher quality of service for the customer.
Which of the following, if true, most strengthens the argument?
Ⓐ The model can also predict local traffic patterns during rush hour as well as quieter hours..............
model needs to process/manage crowds and there is no point of discussion regarding predictions. Keep it a side even if it looks like an advantage.Ⓑ A similar study by a local bank also improve line flow by adding a ‘flex’ employee to supply additional teller capacity at peak times...............
similar study need not give similar performance. Ⓒ Extreme crowding at bank teller lines remains relatively rare at most local banks.............
.this is mentioned as "longer lines at moments" but extreme and rare words indicate extreme meaning.Ⓓ The risk that long teller lines could anger customers is markedly intensified when lines are excessively long.............
true but this cannot explain why model would become successful.Ⓔ Customer aversion to significant spikes in line length is mitigated if customers perceive the line to move quickly............
If this is true, as model processes lengthy line scenario's well, customers will have less anger and be more happy thus the model achieves its purpose and is successful.