This question is tagged "must be true," but if we look at the wording of the Q-stem:
Which one of the following
can be properly inferred from the information above?
So, I could almost think of like a more general "could be true" CR Inference question. Breaking down the argument:
-Bridge capacity increased
-More flow possible due to Tech from mayor
-If traffic flow hadn't increased, then $$$ problems
Before we look at the answer choices, we need to consider what inferences can be made based on these three facts. Since we only have three facts, there really aren't too many inferences we can make without bringing in outside info, and ideally, we want an inference that will "unite" at least two of these facts.
Prediction: $$$ problems were so bad it justified spending $$ on Tech to fix the traffic
(A) We don't know anything about the various different possible Tech, so this cannot be inferred. Eliminate.
(B) It is possible that only by spending $$$ on the Tech that the $$$ problem is solved, since we had to fix the traffic issue to avoid the $$$ problems. Keep.
(C) The actual numbers of traffic on a given day don't relate at all to the last two sentences of the argument, so we can tell this will not be correct. Eliminate.
(D) If mayor didn't make Tech #1, flow wouldn't have increased. This relates better than (A) and (C), so let's hang on to it for now. Keep.
(E) Mayor wanted Tech b/c of traffic issue. This is a little like (E), but it focuses unusually on the desires on the Mayor as a person, and that's not really the focus of the argument, which is more about financial problems and the results of investing in Tech. Eliminate.
Let's examine the Final Two:
(B) The city’s financial predicament would not have been resolved had the city not invested in computer modeling technology.
(D) Traffic flow across the Krakkenbak Bridge during rush hour would not have increased had the city’s mayor not made investing in computer modeling technology the highest budgetary priority last year.
The phrase "highest budgetary priority" in (D) really tilts our hand to (B) here. (B) does a nice job combining the final two statements without making any kind of weird, outside the box claim. It's the
safest inference, and therefore correct.