Q. x+0=0+x =x is an example of

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Q. Boolean algebra is the collection of objects having

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Q. An identity element w.r.t addition

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Q. If x=0, y=0, z=0, term x'y'z' inminterms have designation of

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Q. The complement of a function expressed as

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Q. (x*y)*z=x*(y*z) is the

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Q. x+x'=? Is equal to

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Q. 2 binary terms x, y with AND operation give four possible combinations, Representing these 4 terms in distinct areas in Venn Diagram is called

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Q. Minterms whose sum defines Boolean function in a truth table are those that gives

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Q. SSI stands for

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Q. x*(y.z)=(x*y).(x*z) is the

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Q. x.x' is equal to

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Q. The exclusive-OR is an

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Q. Truth table is the way of expressing

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Q. NAND is a complement of

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Q. According to Boolean algebra Involution law (x')'=? Is equal to

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Q. Any Boolean function can be represented in a

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Q. Commutative property w.r.t addition is

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Q. NOR is a complement of

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Q. The inverter circuit inverts the logic sense of

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