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Chapter 3 BOOLEAN ALGEBRA MCQs

1. . In Boolean rule A + A = ___________.

(A) A̅


(B) 1


(C) None


(D) A




2. . In Boolean rule A + A̅ = ___________.

(A) 1


(B) A̅


(C) A


(D) None




3. . A̅̅ = ___________.

(A) A̅


(B) A


(C) 1


(D) None




4. . AND is a Boolean ___________.

(A) Expression


(B) Variable


(C) Operator


(D) None




5. . (A + B)(A + C) = ___________.

(A) A + BC


(B) A(B + C)


(C) AB + C


(D) None




6. . F = AB̅C + A̅B̅ + B̅C is a ___________ function.

(A) POS


(B) —


(C) SOP


(D) None




7. . F = (A + B)(A + B + C) is a ___________ function.

(A) —


(B) SOP


(C) POS


(D) None




8. . DeMorgan’s 1st theorem is (A·B)̅ = ___________.

(A) A̅ + B̅


(B) A̅ · B̅


(C) (A + B)̅


(D) None




9. . 3 variable function has the number of __________ cells.

(A) None


(B) 4


(C) 16


(D) 8




10. . F = ABC + A’BC’ + ABC’ is a ___________ SOP form.

(A) Non-standard


(B) Standard


(C) —


(D) None




11. . X + XY = ___________.

(A) 1


(B) X + 1


(C) X


(D) None




12. . Associative law states that A·(B·C) = ___________.

(A) (A·B) + C


(B) (A·B)·C


(C) (A + B)·C


(D) None




13. . 0101 = ___________.

(A) A’BC’D’


(B) A’BC’D


(C) AB’CD’


(D) ABC’D




14. . DeMorgan’s 2nd theorem is (A + B)̅ = ___________.

(A) A̅ + B̅


(B) A̅̅ · B̅


(C) A̅ · B̅


(D) None




15. . A · A̅ = ___________.

(A) A


(B) 1


(C) 0


(D) A̅




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