Rhonda will see the movie tomorrow afternoon only if Paul goes to the concert in the afternoon.
Conclusion (So)
Rhonda will not see the movie tomorrow afternoon.
Evidence
Rhonda will see it tomorrow afternoon only if Paul goes to the afternoon concert. Paul will not go unless Ted goes. But Ted refuses to go.
Evaluate
When we're doing Parallel and we see conditional logic, then it's usually beneficial to write up the algebraic recipe of what we're looking for. We can see that the first two sentences / premises are conditionals. The third sentence / premise is a fact. And the the conclusion is a fact.
P1: R movie only if P concert Rm → Pc P2: no Pc unless Tc Pc → Tc P3: no Tc. ~Tc. C: no R. ~R.
The two premises chain together, Rm → Pc → Tc The contrapositive chain would say ~Tc → ~Pc → ~Rm
The 3rd claim, the factual premise, gives us the trigger of that contrapositive chain: ~Tc.
The conclusion gives us the outcome of that contrapositive chain: ~Rm.
Goal
We need two premises that chain together A → B B → C
Then we need a premise saying "not C" and a conclusion saying "not A"