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1.4.3 represent the boolean constants: , , 1, P1.4.3 Another boolean operation is the NAND operation, where r nand y is defined to be n(x^U).

image text in transcribed1.4.3
represent the boolean constants: , , 1, P1.4.3 Another boolean operation is the "NAND" operation, where "r nand y" is defined to be n(x^U). Explain why x nand x is equivalent to-o. Can you find a compound proposition using only the NAND operator that is equivalent to x y? How about x V y

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