Let F1 (w,x,y,z) = $\Sigma$ (1,3,4,5,6,7,8,9,10,11,12,13,14,15)
and G (w,x,y,z) = $\Sigma$ (4,7,8,9,13,14,15)
Give the 'shorthand' notation of F2 with "don't cares" (with a space between
numbers and no commas) given that
G(w,x,y,z) = F1 (w,x,y,z) $\cdot$ F2 (w,x,y,z) .
That is, G is the result of the ANDing of F1 and F2.
F2 (w,x,y,z) = $\Sigma$ ( ) + dc ( )
e.g. 0 1 3 , not 0,1,3.