No chordates are tracheophytes, and all members of Pteropsida are tracheophytes.
Conclusion (So)
No members of Pteropsida belong to the family Hominidae.
Evidence
No chordates are tracheophytes. C → ~T All Pteropsida are tracheophytes. P → T
Evaluate
Since this argument has conditional logic (no, all, no) and has repeating symbols (tracheophytes and Pteropsida are each mentioned twice) we would probably be wise to look at this in conditional logic.
However, there are two alternatives:
1. Mentioned Twice? That'll suffice. This is the nickname for the guessing heuristic on linking problems. Things mentioned twice don't need to be in our answer, but stuff mentioned only once should be. We'd get rid of any answer dealing with T or P, and we'd look for answers dealing with C and H, since they were each only mentioned once. That would get us down to (B) and (D), one of which is the correct answer.
2. Ask yourself questions about the conclusion. We're trying to prove that no P's are H's. What do we know about P's or H's? we've been told nothing about H. What do we know about P? we know that all P's are T's. What do we know about T's? no T's are C's. Okay, so if you're P, you're T. And if you're T you're not C. What does that mean if we cancel out the middleman? if you're P, you're not C What are we trying to prove in the conclusion? if you're P, you're not H. What's the missing link? if you're not C, you're not H.
If we're comfortable with conditional logic, then we draw the Conclusion with a long arrow to indicate the logic path we will eventually be building, once we combine the premises with the correct answer.
Conclusion
P -------------------------------> ~H H -------------------------------> ~P
We wrote the conclusion both ways (original / contrapositive) so that we can figure out the better match for our evidence. When we look at what the evidence says, do we see "P --> ?" or "H --> ?". We only see the former. So we'll use the first version of the conclusion:
Conclusion
P -------------------------------> ~H
Evidence
P ---> T C ---> ~T
Those have a common ingredient; they both talk about T. Do they chain together? Let's contrapose the C/T rule to get, T ---> ~C.
Now they chain together.