The relation ≤ and x ≤ y and only if x ∨ y = y x y means y < x
Consider the above definitions, which of the following is not true in the boolean algebra ?
- (i) If x ≤ y and y ≤ z, then x ≤ z
- (ii) If x ≤ y and y ≤ x, then x=y
- (iii) If x
- (iv) If x
(A) (iv) only
(B) (iii) only
(C) (i) and (ii) only
(D) (ii) and (iii) only
Answer: (B)
Explanation: In Boolean algebra, x<y and y<z, then x<y is true but x=y is false.
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