Looking my professor steps to simplify a boolean expression, he went from
$$A'(B+C)(A+B)C'+B'$$
to
$$A'(B+C)BC'+B'.$$
I've been trying to understand how did he do that but I can't. Can anyone help me clarify how this step was done?
Looking my professor steps to simplify a boolean expression, he went from
$$A'(B+C)(A+B)C'+B'$$
to
$$A'(B+C)BC'+B'.$$
I've been trying to understand how did he do that but I can't. Can anyone help me clarify how this step was done?
Simply by using distributivity. Indeed $$ A'(B+C)(A+B)C'= A'(B+C)AC' + A'(B+C)BC' $$ But now $A'A= 0$, so you can now easily conclude.