f(x,y,z) is a 3-input 2-output function. How many different f(x,y,z) can we have to make f(0,0,1)=01,f(0,1,0)=10,f(1,0,0)=11 ?

I was guessing almost everything but i really don't get it

 

This sounds like homework. Is it?

It appears that your variables are binary. Is that correct? If so, you might want to make that clear when you post a question instead of making people guess.

How many possible input combinations are there? How many of these are constrained by the problem specs? For the rest, how many possible output combinations are there for each one?

 

Hello,

I think it is related to this thread:
I think I have the right answer but it says it's wrong

Bertus

 

I think it is probably a different problem from the same assignment.