ohthatpatrick Wrote:Cleaned up:
Damage is $500+ AND Capable --> Req'd
I used an entirely different approach, and I think it's logical as well. I used the following chain:
~incapable --> REQUIRED REPORT for accident personal injury/$500+
with the contrapositive
~REUIRED REPORT for accident PI/$500+ --> incapable
For me the question of "report" or "not report" was the essence of the conditional chain, along with "capable" or "incapable". These are the terms we're actually considering in this argument, given that the accident meets certain requirements. So to me it made sense to lump those requirements under the "report" term. If we're dealing with an accident with personal injury of $500+, then this conditional rule speaks to the situation. If not, then we can't say anything. Understanding this allows for this simplified notation.
So the stem then tells us that Ted isn't required to report. Think of this as an additional premise to consider in conjunction with the conditional chain. So to sum up our evidence we have:
~incapable --> REQUIRED REPORT for accident personal injury/$500+
with the contrapositive
~REUIRED REPORT for accident PI/$500+ --> incapable
and
ted not required
The question asks for an inference. Using the conditional chain, and the new information about ted, we have to conclude something. In other words, Ted MUST be the SC. We can't END at ted. So we need to work off the contrapositive, where we already have ~required in the SC.
A) Knowing that we have to work off of the contrapositive, "if incapable" is the same as saying "if NC". The term "if NC" never triggers anything. This leads nowhere, eliminate.
B) "damage of $500" and "not required" together trigger the SC of the contrapositive. "incapable of reporting" then fits the SC of the contrapositive, and is what the answer choice says. We can infer this. Correct answer.
C) We know nothing about anyone who is not ted. And none of the conditional statements say anything about anyone else reporting. The conditional relationship doesn't speak to this, so this cannot be inferred. incorrect.
D) Like A, we're starting here with "if NC". This is a logical flaw, incorrect.
E) If this is true, we go nowhere in our conditional chain. Incorrect.