St 1: 40 did not vote F for either one. That means of 60 who voted U or N/S for M, 40 voted U or N/S for N and 20 must have voted F for N (otherwise they'd be increasing the number of people who didn't vote for F for either N or M). Since there were 30 who voted F for N and of those, 20 only voted F for N, then 10 of those must also have voted F for M. Thus, 10 candidates voted F for both. Sufficient.
St 2: of the 20 people who voted U for M, 10 must have voted either F or N/S for N.
of the 35 people who voted U for N, 25 must have voted either F or N/A for M.
Not enough info to determine how many voted for both. Insuff.
(not entirely sure about Statement 2, but I'm almost positive.)
A



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