Question: Question 4 [10+10=20 pts]. Consider the function f = ab + ace + bcd + abce + cde + bc'e + a'bce a) Show that

 Question 4 [10+10=20 pts]. Consider the function f = ab +

Question 4 [10+10=20 pts]. Consider the function f = ab + ace + bcd + abce + cde + bc'e + a'bce a) Show that the function f is positive unate in all its variables. b) Compute the set of all primes for f, and give one essential minterm for each essential prime of f. Question 5 [20 pts]. Consider the function f = wy'z + xz + x'y'z + w'xyz' a) Use the unate recursive paradigm to complement f. Show the results at each step. EXTRA CREDIT [10 pts] Suggest two ways to improve upon the exact two-level minimization (Q-M) algorithm described in class. You may improve on any aspect (prime generation or selecting a minimum subset of primes). Justify your suggestion for full credit

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