Use the laws of Boolean algebra to simplify the following Boolean expressions : (a) yx[x+(xxy)] ух (b) [(xx y')+ xr] (c) [x+(yxz)]x(x*+z)
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- Use Boolean Laws and Rules to simplify the following equations: 1. Y= BC + (A + B)B’ + B’ 2. Z = [(A + B’)(B + C)]BSimpilify the following expressions by means of boolean algebra. xyz +x'yz+x'yz'+xyz'Boolean Algebra. Simplify the following Expressions; 1. AB + (BC(B+C)) 2. (A’B)’ + AC3. ((A+B’)’ + (A’+B)’)’
- B). Using Boolean algebra, simplify the following Boolean expressions: i. Z=A’C(A’BD)’+A’BC’D’+AB’C ii. (B +BC)(B +B’C)(B+D)Simplify the below expressions a) By using Boolean algebra b) By using Karnaugh maps. i) z=xy+xy' ii) z= x+xySimplify the following Boolean expression using Boolean algebra laws: (X(X+Y))'+ YX"
- Simplify the following expressions by applying Boolean rules. (x + ȳ + z) + xȳ + zSimplify the following functional expressions using Boolean algebra and its identities. List the identity used at each step. a) F(x,y,z) = y(x' + (x + y)')b) F(x,y,z) = x'yz + xzc) F(x,y,z) = (x' + y + z')' + xy'z' + yz + xyzSimplify the following Boolean expression uing Boolean algebra F=xy+wz+(x'y'+z)'+z