3. A3 (W, X, Y, Z) = IM(0,5,7,10, 14, 15) + d(4,8, 11, 13) a. Using a Karnaugh-map, find the minimal Sum of Product (SOP) form of A2. b. Using a Karnaugh-map, find the minimal Product of Sum (POS)...

3. A3 (W, X, Y, Z) = IM(0,5,7,10, 14, 15) + d(4,8, 11, 13)<br>a. Using a Karnaugh-map, find the minimal Sum of Product (SOP) form of A2.<br>b. Using a Karnaugh-map, find the minimal Product of Sum (POS) form of A2.<br>c. Make the minterm lists of (a) and (b). Are the Boolean Expressions from (a) and (b)<br>equivalent? Why or why not?<br>d. Determine the literal cost of (a) and (b). Which function has the lowest cost, using literal<br>cost as a basis: (a), (b), or both?<br>

Extracted text: 3. A3 (W, X, Y, Z) = IM(0,5,7,10, 14, 15) + d(4,8, 11, 13) a. Using a Karnaugh-map, find the minimal Sum of Product (SOP) form of A2. b. Using a Karnaugh-map, find the minimal Product of Sum (POS) form of A2. c. Make the minterm lists of (a) and (b). Are the Boolean Expressions from (a) and (b) equivalent? Why or why not? d. Determine the literal cost of (a) and (b). Which function has the lowest cost, using literal cost as a basis: (a), (b), or both?

Jun 10, 2022

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3. A3 (W, X, Y, Z) = IM(0,5,7,10, 14, 15) + d(4,8, 11, 13) a. Using a Karnaugh-map, find the minimal Sum of Product (SOP) form of A2. b. Using a Karnaugh-map, find the minimal Product of Sum (POS)...

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