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Compute and simplify f = (xz+ (y+t)' + (xz)'y')'. You must encircle the final result. (b) Prove that in every Boolean algebra we have:

Compute and simplify f = (xz+ (y+t)' + (xz)'y')'. You must encircle the final result. (b) Prove that in every 

Compute and simplify f = (xz+ (y+t)' + (xz)'y')'. You must encircle the final result. (b) Prove that in every Boolean algebra we have: (i) 0 = 1 (ii) 1' = 0

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