All bridges built from 1950 to 1960 are in serious need of rehabilitation.
Statements
On Must Be True, we're primarily scanning for Conditional or Math-y type ideas. The very first claim is conditional because of the universal "all", and the very last idea is conditional because of the universal "no".
All A's are B = A → B
All bridges built from bridge in need 1950 to 1960 are in built from → of big big need of rehab '50 - '60 rehab
No X's are Y = X → ~Y
No suspension bridges suspension not are among the bridges built bridge → faulty according to faulty design design
When we have multiple conditionals we want to see if we can chain them together. We look to see if they have any overlapping terms. We often have to contrapose one of them to see the potential link.
bridge from 50-60 → need rehab ~need rehab → ~bridge from 50-60
suspension bridge → not faulty design faulty design → ~suspension bridge
There aren't any overlapping terms, so they don't chain together. The other thing we look for when we have a conditional rule is whether there are any facts that deal with one of these triggers.
Did we get any other facts about ... 1. bridges built from 1950-1960 2. bridges that don't need serious rehab 3. suspension bridges 4. having faulty design
Yes!
Our second fact is a Some statement that deals with "faulty design".
Some bridges from have faulty design. 1950-1960
What does "faulty design" prove? faulty design → ~suspension bridge
if Some A are B, and B → C, then Some A are C.
if Some bridges from have faulty design 1950-1960
and faulty design → ~suspension bridge
then Some bridges from are ~suspension 1950-1960 bridge
Goal
Since we found a possible inference by using the contrapositive of the 2nd rule to apply to the Some fact in the 2nd sentence, we have a likely contender for an answer.
We should still stay flexible, because more than one thing can be inferred from any given paragraph, but the most likely answer is "Some bridges from '50-'60 are not suspension bridges".