A classroom lighting circuit has 4 rows of lights that can be turned on using 3 different switches. The rows of light are labeled L1, L2, L3, L4. The switches are S1, S2, S3. All the lights are off when the switches are off. When all the switches are on, all the lights are on. L1 is on when S3 is on and neither S1 or S2 are on or when S1 is off and S2 is on. L2 is on when S2 is on and neither S1 or S3 are on or when S3 and S2 are on and S1 is off. L3 is on when S2 and S3 are on or when S1 and S3 are on. L4 is on when S1 is on and either S2 or S3 are on or when S3 is on and S1 is off. What would be a Boolean equation capturing the conditions and a circuit diagram for the system?
A classroom lighting circuit has 4 rows of lights that can be turned on using 3 different switches. The rows of light are labeled L1, L2, L3, L4. The switches are S1, S2, S3. All the lights are off when the switches are off. When all the switches are on, all the lights are on. L1 is on when S3 is on and neither S1 or S2 are on or when S1 is off and S2 is on. L2 is on when S2 is on and neither S1 or S3 are on or when S3 and S2 are on and S1 is off. L3 is on when S2 and S3 are on or when S1 and S3 are on. L4 is on when S1 is on and either S2 or S3 are on or when S3 is on and S1 is off. What would be a Boolean equation capturing the conditions and a circuit diagram for the system?
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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A classroom lighting circuit has 4 rows of lights that can be turned on using 3 different switches. The rows of light are labeled L1, L2, L3, L4. The switches are S1, S2, S3. All the lights are off when the switches are off. When all the switches are on, all the lights are on. L1 is on when S3 is on and neither S1 or S2 are on or when S1 is off and S2 is on. L2 is on when S2 is on and neither S1 or S3 are on or when S3 and S2 are on and S1 is off. L3 is on when S2 and S3 are on or when S1 and S3 are on. L4 is on when S1 is on and either S2 or S3 are on or when S3 is on and S1 is off. What would be a Boolean equation capturing the conditions and a circuit diagram for the system?
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