wouldnt that send you right back to your original EQ (AB'C)?
i kinda did it but in a weird way...
the question really was finding a Product of Maxterms from Sum of Minterms, the SoM being AB'C. what i did was :
A'BC = (A'+0)(B+0)(C+0)
(A'+BB'+CC')(B+AA'+CC')(C+AA'+BB')=((A'+B)(A'+B')+CC')((B+A)(B+A')+CC')((C+A)(C+A')+BB')
=((A'+B)(A'+B')+C)((A'+B)(A'+B')+C')((B+A)(B+A')+C)((B+A)(B+A')+C')((C+A)(C+A')+B)((C+A)(C+A')+B')
=(A'+B+C)(A'+B'+C)(A'+B+C')(A'+B'+C')(B+A+C)(B+A'+C)(B+A+C')(B+A'+C')(C+A+B)(C+A'+B)(C+A+B')(C+A'+B')
=(A'+B+C)(A'+B'+C)(A'+B+C')(A'+B'+C')(A+B+C)(A+B+C')(A+B'+C)
is this a valid approach?
