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Of the 11 movies playing at a certain cinema complex, some are action movies and some are more than two hours long. How many of the movies are action movies but are two hours long or shorter?

Total movies = 11
Action movies = a
Non-Action movies = b

2hours long or shorter = c
Longer than 2 hours = d

Now a + b = 11
and c + d = 11
Overall, we can say that
a ∩ c + a ∩ d + b ∩ c + b ∩ d = 11

And we need to find a ∩ c

(1) All of the action movies playing at the complex are also two hours long or shorter.
This implies a ∩ d = 0
However, this does not provide further information
Insufficient

(2) 4 of the movies playing at the complex are not action movies and are two hours long or shorter.
This implies b ∩ c = 4
Insufficient

Even together we have
a ∩ c + a ∩ d + b ∩ c + b ∩ d = 11
=> a ∩ c + 0 + 4 + b ∩ d = 11
Since we don't have b ∩ d, we cannot find out a ∩ c

Option E
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