口 Consider that you have four Boolean inputs A,B,C, and D. The goal is to create a circuit with an output equal to the following expression: 12 ĀBCD + ĀBCD+ ABCD + ABCD+ ĀBCD + ĀBCD + ABČD + ABCD To create the circuit, you only have NOT gates, AND gates with two inputs, and OR gates with two inputs. What is the number of such gates you need for creating the circuit such that the total number of gates are as least as possible? For example, if you need 4 NOT gates, 8 AND gates, and 7 OR gates, enter 4, 8 and 7 as the answer. HINT: Use Boolean Algebra or Truth Tables to simplify the expression. NOT Gates 2 AND Gates OR Gates

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Consider that you have four Boolean inputs A,B,C, and D. The goal is to create a circuit with an output equal to
the following expression:
12
ĀBCD + ABCD+ ABCD + ABCD + ĀBCD + ĀBCD + ABČD + ABCD
To create the circuit, you only have NOT gates, AND gates with two inputs, and OR gates with two inputs. What
is the number of such gates you need for creating the circuit such that the total number of gates are as least as
possible?
For example, if you need 4 NOT gates, 8 AND gates, and 7 OR gates, enter 4, 8 and 7 as the answer.
HINT: Use Boolean Algebra or Truth Tables to simplify the expression.
NOT Gates = 2
AND Gates 2
OR Gates
Transcribed Image Text:Consider that you have four Boolean inputs A,B,C, and D. The goal is to create a circuit with an output equal to the following expression: 12 ĀBCD + ABCD+ ABCD + ABCD + ĀBCD + ĀBCD + ABČD + ABCD To create the circuit, you only have NOT gates, AND gates with two inputs, and OR gates with two inputs. What is the number of such gates you need for creating the circuit such that the total number of gates are as least as possible? For example, if you need 4 NOT gates, 8 AND gates, and 7 OR gates, enter 4, 8 and 7 as the answer. HINT: Use Boolean Algebra or Truth Tables to simplify the expression. NOT Gates = 2 AND Gates 2 OR Gates
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