Simplify the following Boolean expression. Show your work and list which axiom or theorem you used in each step. Your final equation should be in minimized sum-of- products (SOP) form.
M = (A + B'C)(A'D + AB + AB’C + AC')B
How can this be done?
I have: Distribute = (AB+B'CB)(A'D + AB + AB'C + AC')
Combining = (AB + C)(A'D + AB + AB'C + AC')
What could be next? I can't split the four sets in the second parenthesis as they all have different stuff. Is there any further to go?
What does it mean to put something in Minimized SOP form?