Use Boolean identities to reduce these expressions to simplest form.
1.) ~(A*B) * (~A+B)* (~B+B)
answer choices
a.) ~A
b.) A + ~B
c.) ~A (B+~B)
d.) ~A*B
1b.) ~A + (~(A+B))* C + B
a.) ~A + ~A + ~ B * C + B
b.) ~B
c.) ~A + B
d.) ~A (~B + C) +B
e.) ~A
please answer the questions with detailed steps and explanation on which boolean identities were used. I know the answer, but don't know how to get it. show all work
Use Boolean identities to reduce these expressions to simplest form. 1.) ~(A*B) * (~A+B)* (~B+B) answer...
1) ~A + (~(A+B))* C + B a.) ~A + ~A + ~ B * C + B b.) ~B c.) ~A + B d.) ~A (~B + C) +B e.) ~A please answer the question with detailed steps and explanation on which boolean identities were used. I know the answer, but don't know how to get it. show all work
answer asap and show work: 1) Using Boolean Algebraic Properties, reduce the following expressions to a minimum SOP form. Show each step. a) ? = ?’?’?’ + ?’?’? + ?’?? + ??? + ???’: b) ? = ?’?’?’ + ?’?’? + ??? + ??’? : c)? = ?? + ?’?’? + ?’??’ + ????’ + ?’?? + ??: d) ? = ??? + ??? + ?’?’:
Use the properties of Boolean Algebra to reduce the following Boolean expression to the simplest form possible B’A+(B’+A)B
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