Everyone who is excessively generous is not levelheaded, and no one who is levelheaded is bold.
Statements
conditional (everyone = sufficient condition)
Excessively generous → Not levelheaded Levelheaded → Not excessively generous
conditional (no A's are B = all A's are ~B)
Levelheaded → Not bold Bold → Not levelheaded
Evaluate
Whenever we're doing Inference questions and are given any conditional ideas, we think two things: 1. can I chain this conditional up with any others? 2. can I apply this conditional (often via contrapositive) to any facts provided?
In this case, both claims are conditional, so #2 is out.
But #1 is alive and well! The two statements have an overlapping term (whether or not you're levelheaded), which usually means we can chain them.
However, here we can't actually chain them. They're just trying to bait us into doing so. We were essentially given this: A → B C → B
Those don't form any A → B → C chain. All we could do would be to say something like, ~B → ~A and ~C
Goal
Look for trap answers trying to connect generosity to boldness, which we can't do, since the conditionals did not chain together.
The correct answer might play off the fact that we have "Levelheaded" show up as a trigger twice, so we could say
Levelheaded → ~Extra Generous and ~Bold