Truth tables from word problem Sentential Logic I am reading the book "how to prove it" and the answers says that this argument is valid and that I'm to construct a truth table to verify it but I just can't see how this argument is valid and I'm not sure how to construct the truth table to prove it. Here is the argument:
Either sales or expenses will go up. If sales go up, then the boss will
be happy. If expenses go up, then the boss will be unhappy. Therefore,
sales and expenses will not both go up.

I understand that the boss can't be both happy and unhappy at the same time, but as I see it sales and expenses can both go up at the same time and I have no idea why the bosses mood proves that this can't happen. Am I just understanding this completely wrong? 
I tried constructing a truth table with the values for sales going up (S), expenses going up (E), boss being happy (H) and boss being unhappy (U) and then looking at
S->H and E->U

But I just end up with a truth table with the size of 2^4 but it just ends up being a big mess that I have no idea how to read. Can anybody help me here? 

Instead of using $H$ for 'The boss is Happy' and $U$ for 'The boss is Unhappy', use $H$ for 'The boss is Happy' and $\neg H$ for 'The boss is Unhappy'.
Since you cannot have both $H$ and $\neg H$, this will work out.  
It does not work with your $H$ and $U$, since truth-functional logic does not recognize that $H$ and $U$ cannot both be true. ... indeed, now you get several rows where both $H$ and $U$ are true.
