by ohthatpatrick Mon Jan 01, 2018 9:28 pm
Sure thing.
The conditional question adds the constraint that we CAN'T have OS.
We know we always have LM - O - S, by chaining together the 2nd and 3rd rule.
If we can't have OS, then we need to think about what could buffer the O from the S. The only two letters that are left are R and V.
Could we have LM - O - R - S?
Could we have LM - O - V - S?
According to the first rule, we can't have RS, so we would definitely need to use the V to buffer the O from the S.
So for Q14, we know we're looking at
LM - O - VS
R could go 1st, 3rd, or 4th, by slotting it before the LM, after LM, or after O.
(A) impossible, since VS are stuck together.
(B) Sure! L M O R V S obeys all the rules.
(C) impossible since L is always stuck right below M.
(D) impossible, because if R went 2, we'd have no one who could go first (can't break up the LM chunk)
(E) impossible, because if R were 6, then we'd have SR, which is forbidden by the 1st rule.
Hope this helps.